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package-ecosystem: "github-actions" # See documentation for possible values directory: "/" # Location of package manifests schedule: interval: "weekly" scientificcomputing-scifem-fe6f069/.github/workflows/000077500000000000000000000000001501414614200230465ustar00rootroot00000000000000scientificcomputing-scifem-fe6f069/.github/workflows/build_docs.yml000066400000000000000000000017441501414614200257060ustar00rootroot00000000000000name: Build documentation on: pull_request: branches: [main] workflow_call: workflow_dispatch: env: DEB_PYTHON_INSTALL_LAYOUT: deb_system DISPLAY: ":99.0" jobs: build: runs-on: ubuntu-24.04 container: ghcr.io/fenics/dolfinx/lab:v0.9.0 env: PUBLISH_DIR: ./_build/html DISPLAY: ":99.0" PYVISTA_TRAME_SERVER_PROXY_PREFIX: "/proxy/" PYVISTA_TRAME_SERVER_PROXY_ENABLED: "True" PYVISTA_OFF_SCREEN: false PYVISTA_JUPYTER_BACKEND: "html" steps: - name: Checkout uses: actions/checkout@v4 - name: Install dependencies for pyvista run: apt-get update && apt-get install -y libgl1-mesa-dev xvfb - name: Install dependencies run: python3 -m pip install --no-build-isolation ".[docs]" - name: Build docs run: jupyter book build -W --keep-going . - name: Upload artifact uses: actions/upload-pages-artifact@v3 with: path: ${{ env.PUBLISH_DIR }} scientificcomputing-scifem-fe6f069/.github/workflows/deploy_docs.yml000066400000000000000000000012171501414614200260760ustar00rootroot00000000000000name: Publish documentation on: push: branches: [main] workflow_dispatch: permissions: contents: read pages: write id-token: write concurrency: group: "pages" cancel-in-progress: true jobs: build: uses: ./.github/workflows/build_docs.yml deploy: needs: build environment: name: github-pages url: ${{ steps.deployment.outputs.page_url }} runs-on: ubuntu-latest steps: - name: Checkout uses: actions/checkout@v4 - name: Setup Pages uses: actions/configure-pages@v5 - name: Deploy to GitHub Pages id: deployment uses: actions/deploy-pages@v4 scientificcomputing-scifem-fe6f069/.github/workflows/pre-commit.yml000066400000000000000000000003471501414614200256510ustar00rootroot00000000000000name: pre-commit on: pull_request: push: branches: [main] jobs: pre-commit: runs-on: ubuntu-latest steps: - uses: actions/checkout@v4 - uses: actions/setup-python@v5 - uses: pre-commit/action@v3.0.1 scientificcomputing-scifem-fe6f069/.github/workflows/pypi.yml000066400000000000000000000015561501414614200245610ustar00rootroot00000000000000name: Release on: [push, pull_request] jobs: dist: runs-on: ubuntu-latest container: ghcr.io/fenics/dolfinx/dolfinx:nightly env: DEB_PYTHON_INSTALL_LAYOUT: deb_system steps: - uses: actions/checkout@v4 - name: Install build dependencies run: python3 -m pip install --upgrade build twine - name: Build SDist and wheel run: python3 -m build --no-isolation --sdist - uses: actions/upload-artifact@v4 with: path: dist/* - name: Check metadata run: python3 -m twine check dist/* publish: needs: [dist] runs-on: ubuntu-latest if: startsWith(github.ref, 'refs/tags') environment: pypi permissions: id-token: write steps: - uses: actions/download-artifact@v4 with: name: artifact path: dist - uses: pypa/gh-action-pypi-publish@release/v1 scientificcomputing-scifem-fe6f069/.github/workflows/tests.yml000066400000000000000000000015261501414614200247370ustar00rootroot00000000000000name: Test package on: pull_request: push: branches: [main] jobs: test-code: name: Test on ${{ matrix.container }} runs-on: ubuntu-24.04 container: ${{ matrix.container }} env: DEB_PYTHON_INSTALL_LAYOUT: deb_system strategy: fail-fast: false matrix: container: [ "ghcr.io/fenics/dolfinx/dolfinx:stable", "ghcr.io/fenics/dolfinx/dolfinx:nightly" ] steps: - uses: actions/checkout@v4 - name: Install package run: | python3 -m pip install Cython pkgconfig HDF5_MPI=ON HDF5_PKGCONFIG_NAME="hdf5" python3 -m pip install .[test] --no-build-isolation --no-binary=h5py - name: Run tests run: python3 -m pytest -v - name: Run tests in parallel run: mpiexec -n 4 python3 -m pytest -v -m "not serial" scientificcomputing-scifem-fe6f069/.gitignore000066400000000000000000000061651501414614200214510ustar00rootroot00000000000000_build/ .vscode/ # Byte-compiled / optimized / DLL files __pycache__/ *.py[cod] *$py.class # C extensions *.so # Distribution / packaging .Python build/ develop-eggs/ dist/ downloads/ eggs/ .eggs/ lib/ lib64/ parts/ sdist/ var/ wheels/ share/python-wheels/ *.egg-info/ .installed.cfg *.egg MANIFEST # PyInstaller # Usually these files are written by a python script from a template # before PyInstaller builds the exe, so as to inject date/other infos into it. *.manifest *.spec # Installer logs pip-log.txt pip-delete-this-directory.txt # Unit test / coverage reports htmlcov/ .tox/ .nox/ .coverage .coverage.* .cache nosetests.xml coverage.xml *.cover *.py,cover .hypothesis/ .pytest_cache/ cover/ # Translations *.mo *.pot # Django stuff: *.log local_settings.py db.sqlite3 db.sqlite3-journal # Flask stuff: instance/ .webassets-cache # Scrapy stuff: .scrapy # Sphinx documentation docs/_build/ # PyBuilder .pybuilder/ target/ # Jupyter Notebook .ipynb_checkpoints # IPython profile_default/ ipython_config.py # pyenv # For a library or package, you might want to ignore these files since the code is # intended to run in multiple environments; otherwise, check them in: # .python-version # pipenv # According to pypa/pipenv#598, it is recommended to include Pipfile.lock in version control. # However, in case of collaboration, if having platform-specific dependencies or dependencies # having no cross-platform support, pipenv may install dependencies that don't work, or not # install all needed dependencies. #Pipfile.lock # poetry # Similar to Pipfile.lock, it is generally recommended to include poetry.lock in version control. # This is especially recommended for binary packages to ensure reproducibility, and is more # commonly ignored for libraries. # https://python-poetry.org/docs/basic-usage/#commit-your-poetrylock-file-to-version-control #poetry.lock # pdm # Similar to Pipfile.lock, it is generally recommended to include pdm.lock in version control. #pdm.lock # pdm stores project-wide configurations in .pdm.toml, but it is recommended to not include it # in version control. # https://pdm.fming.dev/latest/usage/project/#working-with-version-control .pdm.toml .pdm-python .pdm-build/ # PEP 582; used by e.g. github.com/David-OConnor/pyflow and github.com/pdm-project/pdm __pypackages__/ # Celery stuff celerybeat-schedule celerybeat.pid # SageMath parsed files *.sage.py # Environments .env .venv env/ venv/ ENV/ env.bak/ venv.bak/ # Spyder project settings .spyderproject .spyproject # Rope project settings .ropeproject # mkdocs documentation /site # mypy .mypy_cache/ .dmypy.json dmypy.json # Pyre type checker .pyre/ # pytype static type analyzer .pytype/ # Cython debug symbols cython_debug/ # PyCharm # JetBrains specific template is maintained in a separate JetBrains.gitignore that can # be found at https://github.com/github/gitignore/blob/main/Global/JetBrains.gitignore # and can be added to the global gitignore or merged into this file. For a more nuclear # option (not recommended) you can uncomment the following to ignore the entire idea folder. #.idea/ # Output files *.xdmf *.h5 *.bp scientificcomputing-scifem-fe6f069/.pre-commit-config.yaml000066400000000000000000000017431501414614200237370ustar00rootroot00000000000000# See https://pre-commit.com for more information # See https://pre-commit.com/hooks.html for more hooks repos: - repo: https://github.com/pre-commit/pre-commit-hooks rev: v5.0.0 hooks: - id: trailing-whitespace - id: end-of-file-fixer - id: check-yaml - id: check-added-large-files args: ['--maxkb=3000'] - id: check-docstring-first - id: debug-statements - id: check-toml - repo: https://github.com/astral-sh/ruff-pre-commit # Ruff version. rev: 'v0.11.6' hooks: # Run the linter. - id: ruff args: [ --fix ] # Run the formatter. - id: ruff-format - repo: https://github.com/pre-commit/mirrors-mypy rev: v1.15.0 hooks: - id: mypy files: ^src/|^tests/ args: ["--config-file", "pyproject.toml"] - repo: https://github.com/pre-commit/mirrors-clang-format rev: 'v20.1.0' # Use the sha / tag you want to point at hooks: - id: clang-format scientificcomputing-scifem-fe6f069/CITATION.cff000066400000000000000000000011221501414614200213370ustar00rootroot00000000000000abstract: '

Testing bump my version, no significant changes.

Full Changelog: https://github.com/scientificcomputing/scifem/compare/v0.2.0...v0.2.2

' authors: - affiliation: Simula Research Laboratoy family-names: Henrik Finsberg - affiliation: Simula Research Laboratory family-names: "Jørgen Schartum Dokken" cff-version: 1.2.0 date-released: '2024-09-18' doi: 10.5281/zenodo.13784791 license: - cc-by-4.0 repository-code: https://github.com/scientificcomputing/scifem/tree/v0.2.2 title: 'scientificcomputing/scifem: v0.2.2' type: software version: v0.2.2 scientificcomputing-scifem-fe6f069/CMakeLists.txt000066400000000000000000000034041501414614200222120ustar00rootroot00000000000000cmake_minimum_required(VERSION 3.21) set(PROJECT_NAME scifem) # nanobind uses aligned deallocators only present on macOS > 10.14 if(APPLE) set(CMAKE_OSX_DEPLOYMENT_TARGET "10.14") endif() set(CMAKE_CXX_STANDARD 20) set(CMAKE_CXX_STANDARD_REQUIRED ON) set(CMAKE_CXX_EXTENSIONS OFF) project(${PROJECT_NAME} VERSION "0.1.0.0" LANGUAGES C CXX) if (WIN32) # Windows requires all symbols to be manually exported. # This flag exports all symbols automatically, as in Unix. set(CMAKE_WINDOWS_EXPORT_ALL_SYMBOLS TRUE) endif(WIN32) execute_process( COMMAND ${Python3_EXECUTABLE} -c "import os, sys, basix; sys.stdout.write(os.path.dirname(basix.__file__))" OUTPUT_VARIABLE BASIX_PY_DIR RESULT_VARIABLE BASIX_PY_COMMAND_RESULT ERROR_VARIABLE BASIX_ERROR_OUT OUTPUT_STRIP_TRAILING_WHITESPACE ) find_package(Basix REQUIRED CONFIG HINTS ${BASIX_PY_DIR}) if(Basix_FOUND) message(STATUS "Found Basix at ${Basix_DIR}") endif() find_package(DOLFINX REQUIRED CONFIG) if(DOLFINX_FOUND) message(STATUS "Found DOLFINx at ${DOLFINX_DIR}") endif() find_package(Python COMPONENTS Interpreter Development.Module REQUIRED) # Detect the installed nanobind package and import it into CMake execute_process( COMMAND "${Python_EXECUTABLE}" -c "import nanobind; print(nanobind.cmake_dir())" OUTPUT_STRIP_TRAILING_WHITESPACE OUTPUT_VARIABLE NB_DIR) list(APPEND CMAKE_PREFIX_PATH "${NB_DIR}") find_package(nanobind CONFIG REQUIRED) # We are now ready to compile the actual extension module nanobind_add_module( _scifem STABLE_ABI src/scifem.cpp ) target_link_libraries(_scifem PRIVATE dolfinx) set_target_properties(_scifem PROPERTIES INSTALL_RPATH_USE_LINK_PATH TRUE) # Install directive for scikit-build-core install(TARGETS _scifem LIBRARY DESTINATION ${PROJECT_NAME}) scientificcomputing-scifem-fe6f069/CODE_OF_CONDUCT.md000066400000000000000000000114221501414614200222500ustar00rootroot00000000000000# Code of Conduct ## Our Pledge In the interest of fostering an open and welcoming environment, we as contributors and maintainers pledge to make participation in our project and our community a harassment-free experience for everyone, regardless of age, body size, disability, ethnicity, sex characteristics, gender identity and expression, level of experience, education, socio-economic status, nationality, personal appearance, race, religion, or sexual identity and orientation. ## Our Standards Examples of behavior that contributes to a positive environment for our community include: - Demonstrating empathy and kindness toward other people - Being respectful of differing opinions, viewpoints, and experiences - Giving and gracefully accepting constructive feedback - Accepting responsibility and apologizing to those affected by our mistakes, and learning from the experience - Focusing on what is best not just for us as individuals, but for the overall community Examples of unacceptable behavior include: - The use of sexualized language or imagery, and sexual attention or advances - Trolling, insulting or derogatory comments, and personal or political attacks - Public or private harassment - Publishing others’ private information, such as a physical or email address, without their explicit permission - Other conduct which could reasonably be considered inappropriate in a professional setting ## Our Responsibilities Project maintainers are responsible for clarifying and enforcing our standards of acceptable behavior and will take appropriate and fair corrective action in response to any behavior that they deem inappropriate, threatening, offensive, or harmful. Project maintainers have the right and responsibility to remove, edit, or reject comments, commits, code, wiki edits, issues, and other contributions that are not aligned to this Code of Conduct, and will communicate reasons for moderation decisions when appropriate. ## Scope This Code of Conduct applies within all community spaces, and also applies when an individual is officially representing the community in public spaces. Examples of representing our community include using an official e-mail address, posting via an official social media account, or acting as an appointed representative at an online or offline event. ## Enforcement Instances of abusive, harassing, or otherwise unacceptable behavior may be reported to the community leaders. All complaints will be reviewed and investigated promptly and fairly. All community leaders are obligated to respect the privacy and security of the reporter of any incident. ## Enforcement Guidelines Community leaders will follow these Community Impact Guidelines in determining the consequences for any action they deem in violation of this Code of Conduct: ### 1. Correction **Community Impact:** Use of inappropriate language or other behavior deemed unprofessional or unwelcome in the community. **Consequence:** A private, written warning from community leaders, providing clarity around the nature of the violation and an explanation of why the behavior was inappropriate. A public apology may be requested. ### 2. Warning **Community Impact:** A violation through a single incident or series of actions. **Consequence:** A warning with consequences for continued behavior. No interaction with the people involved, including unsolicited interaction with those enforcing the Code of Conduct, for a specified period of time. This includes avoiding interactions in community spaces as well as external channels like social media. Violating these terms may lead to a temporary or permanent ban. ### 3. Temporary Ban **Community Impact:** A serious violation of community standards, including sustained inappropriate behavior. **Consequence:** A temporary ban from any sort of interaction or public communication with the community for a specified period of time. No public or private interaction with the people involved, including unsolicited interaction with those enforcing the Code of Conduct, is allowed during this period. Violating these terms may lead to a permanent ban. ### 4. Permanent Ban **Community Impact:** Demonstrating a pattern of violation of community standards, including sustained inappropriate behavior, harassment of an individual, or aggression toward or disparagement of classes of individuals. **Consequence:** A permanent ban from any sort of public interaction within the community. ## Attribution This Code of Conduct is adapted from the [Contributor Covenant](https://contributor-covenant.org/), version [1.4](https://www.contributor-covenant.org/version/1/4/code-of-conduct/code_of_conduct.md) and [2.0](https://www.contributor-covenant.org/version/2/0/code_of_conduct/code_of_conduct.md, and was generated by [contributing-gen](https://github.com/bttger/contributing-gen). scientificcomputing-scifem-fe6f069/CONTRIBUTING.md000066400000000000000000000154501501414614200217070ustar00rootroot00000000000000# Contributing When contributing to this repository, please first [create an issue](https://github.com/scientificcomputing/scifem/issues/new/choose) containing information about the missing feature or the bug that you would like to fix. Here you can discuss the change you want to make with the maintainers of the repository. Please note we have a code of conduct, please follow it in all your interactions with the project. ## Adding a new feature We really appreciate contributions to the project. If you want to add a new feature, please create an issue first to discuss the feature you would like to add. This way we can make sure that the feature is in line with the goals of the project and that it is not already being worked on by someone else. Any new feature should be accompanied by tests and an example that should be part of the documentation. The tests should be added to the test suite in the `tests` folder and the example should be added to the `example` folder, and added to the `_toc.yml` file so that it is included in the documentation. ## New contributor guide To get an overview of the project, read the [documentation](https://scientificcomputing.github.io/scifem/). Here are some resources to help you get started with open source contributions: - [Finding ways to contribute to open source on GitHub](https://docs.github.com/en/get-started/exploring-projects-on-github/finding-ways-to-contribute-to-open-source-on-github) - [Set up Git](https://docs.github.com/en/get-started/quickstart/set-up-git) - [GitHub flow](https://docs.github.com/en/get-started/quickstart/github-flow) - [Collaborating with pull requests](https://docs.github.com/en/github/collaborating-with-pull-requests) ## Pull Request Process ### Pull Request - When you're finished with the changes, create a pull request, also known as a PR. It is also OK to create a [draft pull request](https://github.blog/2019-02-14-introducing-draft-pull-requests/) from the very beginning. Once you are done you can click on the ["Ready for review"] button. You can also [request a review](https://docs.github.com/en/pull-requests/collaborating-with-pull-requests/proposing-changes-to-your-work-with-pull-requests/requesting-a-pull-request-review) from one of the maintainers. - Don't forget to [link PR to the issue that you opened ](https://docs.github.com/en/issues/tracking-your-work-with-issues/linking-a-pull-request-to-an-issue). - Enable the checkbox to [allow maintainer edits](https://docs.github.com/en/github/collaborating-with-issues-and-pull-requests/allowing-changes-to-a-pull-request-branch-created-from-a-fork) so the branch can be updated for a merge. Once you submit your PR, a team member will review your proposal. We may ask questions or request for additional information. - We may ask for changes to be made before a PR can be merged, either using [suggested changes](https://docs.github.com/en/github/collaborating-with-issues-and-pull-requests/incorporating-feedback-in-your-pull-request) or pull request comments. You can apply suggested changes directly through the UI. You can make any other changes in your fork, then commit them to your branch. - As you update your PR and apply changes, mark each conversation as [resolved](https://docs.github.com/en/github/collaborating-with-issues-and-pull-requests/commenting-on-a-pull-request#resolving-conversations). - If you run into any merge issues, checkout this [git tutorial](https://lab.github.com/githubtraining/managing-merge-conflicts) to help you resolve merge conflicts and other issues. - Please make sure that all tests are passing, github pages renders nicely, and code coverage are are not lower than before your contribution. You see the different github action workflows by clicking the "Action" tab in the GitHub repository. ### Enforced style guide using pre-commit hooks We want to have a consistent style on all the contributions to the repository. The way we enforce this is through pre-commit hooks and contributors are encouraged to install the pre-commit hooks locally when developing. You can install the pre commit hooks by first install `pre-commit` ``` python3 -m pip install pre-commit ``` and then install the pre-commit hooks using the command ``` pre-commit install ``` at the root of the repository. This will install all the hooks listed in the file called `.pre-commit-config.yaml` in the root of the repository. Every time you make a commit to the repository a set of tests will run to make sure that the changes you made are following the style guide. Usually, the hooks will autoformat your code so that you only need to do a `git add` again and then redo the `git commit`. Note that when you make a push to the repo, the pre-commit hooks will be run on all the files in the repository. You can also run the pre-commit hooks on all the files using the command ``` pre-commit run --all ``` To learn more about pre-commit you can check out https://pre-commit.com ## Test suite For every new feature of bugfix you should also make sure to not lower the code coverage for the test suite. This means that if you for example add a new function then you should also make sure that the function is properly tested (at a minimum it should be covered by the test suite). To run the test suite, please install the package with the optional dependencies `test`, i.e ``` python3 -m pip install -e ".[all]" ``` in the root of the repository. To run the tests you can execute the command ``` python3 -m pytest ``` Also make to sure to check that the tests also passes with `mpiexec` by running ``` mpiexec -n 2 python3 -m pytest ``` Note that we have a [GitHub action](https://github.com/scientificcomputing/scifem/blob/main/.github/workflows/tests.yml) that runs the tests on every push and pull request to the main branch of the repository. You can read more about using pytest in the [official documentation of pytest](https://docs.pytest.org/). ## Documentation The documentation is hosted at GitHub pages and created with [`JupyterBook`](https://jupyterbook.org/en/stable/intro.html). Contributions to the documentation is very welcomed. To build the documentation locally you can installed the `docs` optional dependencies, i.e ``` python3 -m pip install -e ".[docs]" ``` in the root of the repository. Now you can build the documentation by running the command ``` jupyter-book build . ``` from the root of the repository. The command should complete without errors or warnings. In particular, you might want to run the command ``` jupyter-book build -W --keep-going . ``` which will turn warnings into errors. For reference, please see the [github workflow](https://github.com/scientificcomputing/scifem/blob/main/.github/workflows/pages.yml) that is used for building the pages. ## Need help? If something is not working as expected, or you need help please file an [issue](https://github.com/scientificcomputing/scifem/issues/new/choose). scientificcomputing-scifem-fe6f069/LICENSE000066400000000000000000000021231501414614200204540ustar00rootroot00000000000000MIT License Copyright (c) 2024 Scientific Computing at Simula Research Laboratory Permission is hereby granted, free of charge, to any person obtaining a copy of this software and associated documentation files (the "Software"), to deal in the Software without restriction, including without limitation the rights to use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies of the Software, and to permit persons to whom the Software is furnished to do so, subject to the following conditions: The above copyright notice and this permission notice shall be included in all copies or substantial portions of the Software. THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE. scientificcomputing-scifem-fe6f069/README.md000066400000000000000000000043651501414614200207400ustar00rootroot00000000000000# Scientific Computing Tools for Finite Element Methods This package contains a collection of tools for scientific computing with a focus on finite element methods. The tools are written in Python and are intended to be used in conjunction with the [dolfinx](https://github.com/FEniCS/dolfinx). Many users that are transitioning from legacy FEniCS to FEniCSx may find the transition difficult due to the lack of some functionalities in FEniCSx. This package aims to provide some of the functionalities that are missing in FEniCSx. The package is still in its early stages and many functionalities are still missing. ## Features - Real-space implementation for usage in DOLFINx (>=v0.8.0) - Save quadrature functions as point clouds - Save any function that can tabulate dof coordinates as point clouds. - Point sources for usage in DOLFINx (>=v0.8.0) - Point sources in vector spaces are only supported on v0.9.0, post [DOLFINx PR 3429](https://github.com/FEniCS/dolfinx/pull/3429). For older versions, apply one point source in each sub space. - Simplified wrapper to create MeshTags based on a list of tags and corresponding locator functions. - Maps between degrees of freedom and vertices: `vertex_to_dofmap` and `dof_to_vertex` - Blocked Newton Solver - Function evaluation at specified points ## Installation The package is partly written in C++ and relies on `dolfinx`. User are encouraged to install `scifem` with `pip` in an environment where `dolfinx` is already installed or with `conda`. ### `pip` To install the package with `pip` run ```bash python3 -m pip install scifem --no-build-isolation ``` To install the development version you can run ```bash python3 -m pip install --no-build-isolation git+https://github.com/scientificcomputing/scifem.git ``` Note that you should pass the flag `--no-build-isolation` to `pip` to avoid issues with the build environment, such as incompatible versions of `nanobind`. ### `conda` To install the package with `conda` run ```bash conda install -c conda-forge scifem ``` ## Having issues or want to contribute? If you are having issues, feature request or would like to contribute, please let us know. You can do so by opening an issue on the [issue tracker](https://github.com/scientificcomputing/scifem/issues). scientificcomputing-scifem-fe6f069/_config.yml000066400000000000000000000021511501414614200215770ustar00rootroot00000000000000# Book settings # Learn more at https://jupyterbook.org/customize/config.html title: scifem author: Jørgen Dokken and Henrik Finsberg copyright: "2024" only_build_toc_files: true execute: execute_notebooks: cache timeout: 3000 # Information about where the book exists on the web repository: url: https://github.com/scientificcomputing/scifem # Online location of your book branch: main html: use_issues_button: true use_repository_button: true parse: myst_enable_extensions: - amsmath - dollarmath - linkify - html_admonition sphinx: config: html_last_updated_fmt: "%b %d, %Y" nb_execution_show_tb: True bibtex_bibfiles: ["docs/refs.bib"] suppress_warnings: ["mystnb.unknown_mime_type"] nb_custom_formats: # https://jupyterbook.org/en/stable/file-types/jupytext.html#file-types-custom .py: - jupytext.reads - fmt: py extra_extensions: - 'sphinx.ext.autodoc' - 'sphinx.ext.napoleon' - 'sphinx.ext.viewcode' - 'sphinxcontrib.bibtex' exclude_patterns: [".pytest_cache/*" ,"tests", venv, .vcode, .ruff_cache, .github, .git] scientificcomputing-scifem-fe6f069/_toc.yml000066400000000000000000000011161501414614200211170ustar00rootroot00000000000000# Table of contents # Learn more at https://jupyterbook.org/customize/toc.html format: jb-book root: README parts: - caption: Features chapters: - file: "examples/real_function_space.py" - file: "examples/point_source.py" - file: "examples/xdmf_point_cloud.py" - file: "examples/mark_entities.py" - file: "examples/blocked_solver.py" - file: "examples/evaluate_function.py" - file: "examples/transfer_tags_to_submesh" - caption: Reference chapters: - file: "docs/api.rst" - file: CONTRIBUTING - file: CODE_OF_CONDUCT scientificcomputing-scifem-fe6f069/docs/000077500000000000000000000000001501414614200204015ustar00rootroot00000000000000scientificcomputing-scifem-fe6f069/docs/_static/000077500000000000000000000000001501414614200220275ustar00rootroot00000000000000scientificcomputing-scifem-fe6f069/docs/_static/cos_sin_pointcloud.png000066400000000000000000034057561501414614200264560ustar00rootroot00000000000000PNG  IHDR2RwsBIT|dtEXtSoftwaregnome-screenshot>/tEXtCreation Times. 22. sep. 2024 kl. 18.40 +0200J IDATxwti{GJR-۵\^w+ET: " Hoj$@zN}Zɜ3'g6tщĜsc)x9"""""""""""""rQ"SDDDDDDDDDDDDD.8JdGLw"""""""""""""'fwwwf3Ӊfͦ8\!..@EDDDDDDDDDDDDbt=JAAq()""""""""""""R /5ڮ|Nפ"""""""""""""0 8i鉟VGP"SDDDDDDDDDDDDz{www|||G-P"SDDDDDDDDDDDDnnnyx&OO:%WP"SDDDDD俑wW+k~M;%oo b_zFc)NJ^N4+"""""RhN/j߶?fڊG..cF.iao礪1onR:*SZyub$#LeÝغgW 3p'/xqgYgSP{zFBӆ>PJ|,=l-W1 aхhb_|{*9+}. +G9}-?~3 Mt ;-M!iv ؽw-NA˘+|_DDDDD\l6cX^, f8&MTS{F^z y.<8e?V'%2EDDDDDjăpx_j+m/Mtz|I]9sX9Wr @.m.vdh2R`?# ~/ngap.\$ zcIQaRs jK!V^{1{eX M}1lLZ;8_hQ%\5Cܝ?GGaWG\y/Eciv91h4Ff;vh\M^q># ;` cȘ&N-.bu })2:S@lQ<'i2EDDDDNe5M V'%7]য়~b0g }oqVq()"""""R+vv3О_}t C!w#7#"sI&6-ӗ_gnb!bϻ׳c.&#qOojK3128[έLM4)fXM[GM^q#/n)&sטKhj&F*E\؍#_6⌹/GͥSKOiʓ>&7c+.n,~`XL4 |?)hM˹HL|~^Ք_}Ci,xB|6M҆O^tRg}~GW5ęY/=+vsCDδ`-X!/}O{ ڠ ݛ zlv}6le˖o߾4EpPZZoq2Y8#[VۻuJOC܊L+(&Tx{GvcDWdY- G)!mW9?$3(b [[dsg,et!^4#G lܓO5'd/dͪX{w!UkB(h׉&:²݀#c vY3#:ХA$ t=G@V'_E@Z%+͝+1MC@!6gN]ii137oa$mژ:=5*;D:(L!%C2a 7uoÓ6Gur4~ɽmSN{.+"""""`0T9gUۜ(Yq,Z}+rP5g3oHLae1d:me31^Ǹk^fM!c)촏a|}k?E}{Uەq1:n:h-s~ưa: LӏA3_7o̥]+v07@kOwvmL!m!m;BL֮dSə4 ,؂Afy,eύjg9H[N[ERz֬-m[a?>sP,pdpz !!VDoE,[#/_ёx[ `5)6ۑ_nRϷ+*""""""SLZ1v|L>i?ʏ/a5;^Ss*ڼ,ۦNVζk6m8+S:~iCL|V|3Cd-ÀО?O{0F8z`%+E&mت%N pRGNѤv,`/(<GKEө(FmǟxkW-yݼ;zⳣi{cܸd8/o)ٵzNrfI38&'=1j }o5Z w?,M)""""tsbZ93kO%2EDDDDDjʼnnn[⯧ͺ4__f=;-utvҌOUo8ļC?^ɰmp̟2*Ng.HuD~Y-Q89x/ŽP /1uӼd|5m%d<[a:.E7 Ű98dcs%0b $,#N2ȫ [_kt˯!;72ENp9DI1ݻ ҏ?yѱ&| {ȅf^kU ZVk6L:\ǐ!CʝĜ%3CLZ+~ 4#vჯq̜IOHVDPs ~ :47g *޻m.؆[|2s7p Ai2iǴe$]=Gg"4V2+o4PGV䔓.u QHG1J~~ƈqp}XYMch&aW&VGB ;v|-m33A`rض~; 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XNDW5[06{?%]Z_Kb: @{RPg$@$z Pz}ݻ5tҩ͛7]mӧp-?q℞nݺ?- ! ӻ˩I&aM=p|ԩ 9m*U?t cATT[1i#?;ر 6-  H5k=罝ܹ!ߤ>\Vps[    $D @{"@e$@$@^ P /$%hy7eǎnȕ+ ۷ov@>p@7=c߾}*4߳g%ׯnԬYS/đ#GdȐ!ɓ']Yz8ݺu{̖-ۥcQߗWMyyE;fΜiBp?x`t{3f& ݻW'*% $ $@$@$@$@$@$@$@$@$@$@$@w4]N'߯Uf뷜9\"ӉL@fgY"ٸO$b(p @ '@{ ~~,XP${ֵk$mڴxlqYرcR@yǤPBe 5?J֬YUܞ1cƀo-֭[~@>+WN2edM}8.]Zp-['|F$@$@ @;HHHHHHHHHHHHwo߾fS҈7ibۦu(kk#QwH(pOM$ D0y+$J֬Y#/^M?˶ $O'V $  ܓ;k%@y$@$|P|[JɊ@ӦMetoOVO% Gb           #{ҵ5  C) $@$zPz5F`ʕҪU+ɑ#`p.HHAe T'"'@{3f $@$@w P~HD`Μ9w^y%"""@  2           FwodxH .EIHI@dY$@$@$@$@A%@{Pq2           dNd|HB'!|VM$@IHHH =f&   HJ'%}M$@$@$@$@$@$@$@$@$@$@$PܞKCyl paVIENDB`scientificcomputing-scifem-fe6f069/docs/api.rst000066400000000000000000000001201501414614200216750ustar00rootroot00000000000000############# API reference ############# .. automodule:: scifem :members: scientificcomputing-scifem-fe6f069/docs/refs.bib000066400000000000000000000006321501414614200220170ustar00rootroot00000000000000@article{auricchio2013approximation, title={Approximation of incompressible large deformation elastic problems: some unresolved issues}, author={Auricchio, Ferdinando and Beir{\~a}o da Veiga, Louren{\c{c}}o and Lovadina, Carlo and Reali, Alessandro and Taylor, Robert L and Wriggers, Peter}, journal={Computational Mechanics}, volume={52}, pages={1153--1167}, year={2013}, publisher={Springer} } scientificcomputing-scifem-fe6f069/examples/000077500000000000000000000000001501414614200212675ustar00rootroot00000000000000scientificcomputing-scifem-fe6f069/examples/blocked_solver.py000066400000000000000000000141111501414614200246340ustar00rootroot00000000000000# # Nonlinear elasticity with blocked Newton solver # # Author: Henrik N. T. Finsberg # # SPDX-License-Identifier: MIT # In this example we will solve a nonlinear elasticity problem using a blocked Newton solver. # We consider a unit cube domain $\Omega = [0, 1]^3$ with Dirichlet boundary conditions on the left face and traction force on the right face, and we seek a displacement field $\mathbf{u}: \Omega \to \mathbb{R}^3$ that solves the momentum balance equation # # $$ # \begin{align} # \nabla \cdot \mathbf{P} = 0, \quad \mathbf{X} \in \Omega, \\ # \end{align} # $$ # # where $\mathbf{P}$ is the first Piola-Kirchhoff stress tensor, and $\mathbf{X}$ is the reference configuration. We consider a Neo-Hookean material model, where the strain energy density is given by # # $$ # \begin{align} # \psi = \frac{\mu}{2}(\text{tr}(\mathbf{C}) - 3), # \end{align} # $$ # # and the first Piola-Kirchhoff stress tensor is given by # # $$ # \begin{align} # \mathbf{P} = \frac{\partial \psi}{\partial \mathbf{F}} # \end{align} # $$ # # where $\mathbf{F} = \nabla \mathbf{u} + \mathbf{I}$ is the deformation gradient, $\mathbf{C} = \mathbf{F}^T \mathbf{F}$ is the right Cauchy-Green tensor, $\mu$ is the shear modulus, and $p$ is the pressure. # We also enforce the incompressibility constraint # # $$ # \begin{align} # J = \det(\mathbf{F}) = 1, # \end{align} # $$ # # so that the total Lagrangian is given by # # $$ # \begin{align} # \mathcal{L}(\mathbf{u}, p) = \int_{\Omega} \psi \, dx - \int_{\partial \Omega} t \cdot \mathbf{u} \, ds + \int_{\Omega} p(J - 1) \, dx. # \end{align} # $$ # # Here $t$ is the traction force which is set to $10$ on the right face of the cube and $0$ elsewhere. # The Euler-Lagrange equations for this problem are given by: Find $\mathbf{u} \in V$ and $p \in Q$ such that # # $$ # \begin{align} # D_{\delta \mathbf{u} } \mathcal{L}(\mathbf{u}, p) = 0, \quad \forall \delta \mathbf{u} \in V, \\ # D_{\delta p} \mathcal{L}(\mathbf{u}, p) = 0, \quad \forall \delta p \in Q, # \end{align} # $$ # # where $V$ is the displacement space and $Q$ is the pressure space. For this we select $Q_2/P_1$ elements i.e second order Lagrange elements for $\mathbf{u}$ and [first order discontinuous polynomial cubical elements](https://defelement.org/elements/examples/quadrilateral-dpc-1.html) for $p$, which is a stable element for incompressible elasticity {cite}`auricchio2013approximation`. # Note also that the Euler-Lagrange equations can be derived automatically using `ufl`. # # import logging from mpi4py import MPI import numpy as np import ufl import dolfinx import scifem # Initialize logging and set log level to info logging.basicConfig(level=logging.INFO) # We create the mesh and the function spaces mesh = dolfinx.mesh.create_unit_cube( MPI.COMM_WORLD, 3, 3, 3, dolfinx.mesh.CellType.hexahedron, dtype=np.float64 ) V = dolfinx.fem.functionspace(mesh, ("Lagrange", 2, (3,))) Q = dolfinx.fem.functionspace(mesh, ("DPC", 1,)) # And the test and trial functions # v = ufl.TestFunction(V) q = ufl.TestFunction(Q) du = ufl.TrialFunction(V) dp = ufl.TrialFunction(Q) u = dolfinx.fem.Function(V) p = dolfinx.fem.Function(Q) # Next we create the facet tags for the left and right faces def left(x): return np.isclose(x[0], 0) def right(x): return np.isclose(x[0], 1) facet_tags = scifem.create_entity_markers( mesh, mesh.topology.dim - 1, [(1, left, True), (2, right, True)] ) # We create the Dirichlet boundary conditions on the left face facets_left = facet_tags.find(1) dofs_left = dolfinx.fem.locate_dofs_topological(V, 2, facets_left) u_bc_left = dolfinx.fem.Function(V) u_bc_left.x.array[:] = 0 bc = dolfinx.fem.dirichletbc(u_bc_left, dofs_left) # Define the deformation gradient, right Cauchy-Green tensor, and invariants of the deformation tensors d = len(u) I = ufl.Identity(d) # Identity tensor F = I + ufl.grad(u) # Deformation gradient C = F.T*F # Right Cauchy-Green tensor I1 = ufl.tr(C) # First invariant of C J = ufl.det(F) # Jacobian of F # Traction for to be applied on the right face t = dolfinx.fem.Constant(mesh, dolfinx.default_scalar_type(10.0)) N = ufl.FacetNormal(mesh) # Material parameters and strain energy density mu = dolfinx.fem.Constant(mesh, 10.0) psi = (mu / 2)*(I1 - 3) # We for the total Lagrangian L = psi*ufl.dx - ufl.inner(t * N, u)*ufl.ds(subdomain_data=facet_tags, subdomain_id=2) + p * (J - 1) * ufl.dx # and take the first variation of the total Lagrangian to obtain the residual r_u = ufl.derivative(L, u, v) r_p = ufl.derivative(L, p, q) R = [r_u, r_p] # We do the same for the second variation to obtain the Jacobian K = [ [ufl.derivative(r_u, u, du), ufl.derivative(r_u, p, dp)], [ufl.derivative(r_p, u, du), ufl.derivative(r_p, p, dp)], ] # Now we can create the Newton solver and solve the problem petsc_options = {"ksp_type": "preonly", "pc_type": "lu", "pc_factor_mat_solver_type": "mumps"} solver = scifem.NewtonSolver(R, K, [u, p], max_iterations=25, bcs=[bc], petsc_options=petsc_options) # We can also set a callback function that is called before and after the solve, which takes the solver object as input def pre_solve(solver: scifem.NewtonSolver): print(f"Starting solve with {solver.max_iterations} iterations") def post_solve(solver: scifem.NewtonSolver): print(f"Solve completed in with correction norm {solver.dx.norm(0)}") solver.set_pre_solve_callback(pre_solve) solver.set_post_solve_callback(post_solve) solver.solve() # Finally, we can visualize the solution using `pyvista` import pyvista pyvista.start_xvfb() p = pyvista.Plotter() topology, cell_types, geometry = dolfinx.plot.vtk_mesh(V) grid = pyvista.UnstructuredGrid(topology, cell_types, geometry) linear_grid = pyvista.UnstructuredGrid(*dolfinx.plot.vtk_mesh(mesh)) grid["u"] = u.x.array.reshape((geometry.shape[0], 3)) p.add_mesh(linear_grid, style="wireframe", color="k") warped = grid.warp_by_vector("u", factor=1.5) p.add_mesh(warped, show_edges=False) p.show_axes() if not pyvista.OFF_SCREEN: p.show() else: figure_as_array = p.screenshot("displacement.png") # # References # ```{bibliography} # ``` # scientificcomputing-scifem-fe6f069/examples/evaluate_function.py000066400000000000000000000026601501414614200253600ustar00rootroot00000000000000# # Evaluating a function at a point # # Author: Henrik N.T. Finsberg # # SPDX-License-Identifier: MIT # # In this example we will show a how to to scifem for evaluating a function at a point. # Note that the implementation is based on the approach outlined [here](https://jsdokken.com/FEniCS-workshop/src/deep_dive/expressions.html#evalation-at-a-point), # and users are encouraged to read this for more details. # Let us start by creating a rectangle mesh and a function space. from mpi4py import MPI import numpy as np import dolfinx from scifem import evaluate_function comm = MPI.COMM_WORLD Lx = Ly = 2.0 nx = ny = 10 mesh = dolfinx.mesh.create_rectangle( comm=comm, points=[np.array([0.0, 0.0]), np.array([Lx, Ly])], n=[nx, ny], cell_type=dolfinx.mesh.CellType.triangle ) V = dolfinx.fem.functionspace(mesh, ("P", 1)) u = dolfinx.fem.Function(V) # Now let us interpolate a function $f(x, y) = x + 2y$ into the function space. # and use this as an example for evaluating the function at a set of points. f = lambda x: x[0] + 2 * x[1] u.interpolate(f) # Let us pick a few points to evaluate the function at. points = np.array([[0.0, 0.0], [0.2, 0.2], [0.5, 0.5], [0.7, 0.2]]) # The expected values of the function at the points are exact = np.array(f(points.T)).T print(exact) # We can now evaluate the function at the points using the `evaluate_function` function. u_values = evaluate_function(u, points) print(u_values) scientificcomputing-scifem-fe6f069/examples/mark_entities.py000066400000000000000000000047041501414614200245040ustar00rootroot00000000000000# # Entity markers # # Author: Jørgen S. Dokken # # SPDX-License-Identifier: MIT # # DOLFINx gives you full control for marking entities. # However, sometimes this can feel a bit repetative. # In this example we will show how to use {py:func}`scifem.create_entity_markers`. from mpi4py import MPI import dolfinx import numpy as np # We start by creating a simple unit square mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 60, 60) # Next, we want to mark some of the cells in our domain. # We create three marker functions below. # Each of them takes in a ``(3, num_points)`` array, and returns a boolean array of size ``num_points``. def left(x): return x[0] < 0.2 def right(x): return x[0] > 0.9 def inner(x): # We use numpy bit operator `&` for "and" return (x[0] > 0.3) & (x[0] < 0.7) # We want to mark these entities with with unique integers 1, 3 and 7. from scifem import create_entity_markers cell_tag = create_entity_markers(mesh, mesh.topology.dim, [(1, left), (3, right), (7, inner)]) # Next we can plot these marked entities import pyvista pyvista.start_xvfb() vtk_grid = dolfinx.plot.vtk_mesh(mesh, cell_tag.dim, cell_tag.indices) grid = pyvista.UnstructuredGrid(*vtk_grid) grid.cell_data["Marker"] = cell_tag.values # Create plotter plotter = pyvista.Plotter() plotter.add_mesh(grid) plotter.view_xy() if not pyvista.OFF_SCREEN: plotter.show() # We can also mark lower order entities, such as facets def circle(x): return x[0] ** 2 + x[1] ** 2 <= 0.16**2 def top(x): return x[1] > 0.9 facet_tags = create_entity_markers(mesh, mesh.topology.dim - 1, [(2, top), (7, circle)]) facet_grid = dolfinx.plot.vtk_mesh(mesh, facet_tags.dim, facet_tags.indices) fgrid = pyvista.UnstructuredGrid(*facet_grid) fgrid.cell_data["Marker"] = facet_tags.values fplotter = pyvista.Plotter() fplotter.add_mesh(fgrid) fplotter.view_xy() if not pyvista.OFF_SCREEN: fplotter.show() # We can also exclude interior facets by adding `on_boundary: True` (by default this is set to False). boundary_facet_tags = create_entity_markers( mesh, mesh.topology.dim - 1, [(2, top, True), (7, circle, False)] ) boundary_grid = dolfinx.plot.vtk_mesh(mesh, boundary_facet_tags.dim, boundary_facet_tags.indices) bfgrid = pyvista.UnstructuredGrid(*boundary_grid) bfgrid.cell_data["Marker"] = boundary_facet_tags.values bfplotter = pyvista.Plotter() bfplotter.add_mesh(bfgrid) bfplotter.view_xy() if not pyvista.OFF_SCREEN: bfplotter.show() scientificcomputing-scifem-fe6f069/examples/point_source.py000066400000000000000000000077711501414614200243660ustar00rootroot00000000000000# # Point sources in DOLFINx # # Author: Jørgen S. Dokken # # SPDX-License-Identifier: MIT # In this example, we will illustrate how to apply a point source to a Poisson problem. # # $$ # \begin{align} # -\nabla^2 u &= f \quad \text{in } \Omega, \\ # f &= \gamma \delta(x - p) \quad \text{in } \Omega, # \end{align} # $$ # # with homogeneous Dirichlet boundary conditions. # # Using integration by parts, we obtain the variational problem: # # Find $u_h\in V_0$ such that # # $$ # \begin{align} # \int_\Omega \nabla u_h \cdot \nabla v \mathrm{d}x &= \int_\Omega \gamma\delta(x-p) v \mathrm{d}x # = \gamma v(p) \quad \forall v \in V_0, # \end{align} # $$ from mpi4py import MPI from petsc4py import PETSc import dolfinx import ufl import numpy as np import scifem # We start by creating the mesh and function space. # To illustrate the usage the point source function, we will # consider a vector space with to components, and we will # only apply the point source to the second component of our problem. N = 40 domain = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, N, N) domain.name = "mesh" tdim = domain.topology.dim domain.topology.create_connectivity(tdim-1, tdim) # Create the two-component vector space. # The solution in the first component will be 0. value_shape = (2,) V = dolfinx.fem.functionspace(domain, ("Lagrange", 2, value_shape)) # Create standard variational form u = ufl.TrialFunction(V) v = ufl.TestFunction(V) a = ufl.inner(ufl.grad(u), ufl.grad(v)) * ufl.dx # Create Dirichlet boundary conditions boundary_facets = dolfinx.mesh.exterior_facet_indices(domain.topology) dofs = dolfinx.fem.locate_dofs_topological(V, 1, boundary_facets) u_bc = dolfinx.fem.Function(V) u_bc.x.array[:] = 0 bc = dolfinx.fem.dirichletbc(u_bc, dofs) # We are now ready to apply the point source. # First, we create the right hand side vector for the problem, and initialize it as zero. b = dolfinx.fem.Function(V) b.x.array[:] = 0 # Secondly we define the point sources we want to apply. # # ```{warning} # Note that if running in parallel, we only supply the points on a single process. # The other process gets an empty array. # ``` geom_dtype = domain.geometry.x.dtype if domain.comm.rank == 0: points = np.array([[0.68, 0.362, 0], [0.14, 0.213, 0]], dtype=geom_dtype) else: points = np.zeros((0, 3), dtype=geom_dtype) # Next, we create the point source object and apply it to the right hand side vector. gamma = 1. point_source = scifem.PointSource(V.sub(1), points, magnitude=gamma) point_source.apply_to_vector(b) # We can continue to solve our variational problem as usual a_compiled = dolfinx.fem.form(a) dolfinx.fem.petsc.apply_lifting(b.x.petsc_vec, [a_compiled], [[bc]]) b.x.scatter_reverse(dolfinx.la.InsertMode.add) dolfinx.fem.petsc.set_bc(b.x.petsc_vec, [bc]) b.x.scatter_forward() A = dolfinx.fem.petsc.assemble_matrix(a_compiled, bcs=[bc]) A.assemble() # Set up a direct solver an solve the linear system ksp = PETSc.KSP().create(domain.comm) ksp.setOperators(A) ksp.setType(PETSc.KSP.Type.PREONLY) ksp.getPC().setType(PETSc.PC.Type.LU) ksp.getPC().setFactorSolverType("mumps") uh = dolfinx.fem.Function(V) ksp.solve(b.x.petsc_vec, uh.x.petsc_vec) uh.x.scatter_forward() # We can now plot the solution import pyvista pyvista.start_xvfb() topology, cell_types, geometry = dolfinx.plot.vtk_mesh(V) values = np.zeros((geometry.shape[0], 3), dtype=np.float64) values[:, :len(uh)] = uh.x.array.real.reshape((geometry.shape[0], len(uh))) # Create a point cloud of glyphs function_grid = pyvista.UnstructuredGrid(topology, cell_types, geometry) function_grid["u"] = values glyphs = function_grid.glyph(orient="u", factor=0.2) # Create a pyvista-grid for the mesh domain.topology.create_connectivity(domain.topology.dim, domain.topology.dim) grid = pyvista.UnstructuredGrid(*dolfinx.plot.vtk_mesh(domain, domain.topology.dim)) # Create plotter plotter = pyvista.Plotter() plotter.add_mesh(grid, style="wireframe", color="k") plotter.add_mesh(glyphs) plotter.view_xy() if not pyvista.OFF_SCREEN: plotter.show() scientificcomputing-scifem-fe6f069/examples/real_function_space.py000066400000000000000000000167251501414614200256570ustar00rootroot00000000000000# # Real function spaces # # Author: Jørgen S. Dokken # # License: MIT # # In this example we will show how to use the "real" function space to solve # a singular Poisson problem. # The problem at hand is: # Find $u \in H^1(\Omega)$ such that # \begin{align} # -\Delta u &= f \quad \text{in } \Omega, \\ # \frac{\partial u}{\partial n} &= g \quad \text{on } \partial \Omega, \\ # \int_\Omega u &= h. # \end{align} # # ## Lagrange multiplier # We start by considering the equivalent optimization problem: # Find $u \in H^1(\Omega)$ such that # \begin{align} # \min_{u \in H^1(\Omega)} J(u) = \min_{u \in H^1(\Omega)} \frac{1}{2}\int_\Omega \vert \nabla u \cdot \nabla u \vert \mathrm{d}x - \int_\Omega f u \mathrm{d}x - \int_{\partial \Omega} g u \mathrm{d}s, # \end{align} # such that # \begin{align} # \int_\Omega u = h. # \end{align} # We introduce a Lagrange multiplier $\lambda$ to enforce the constraint: # \begin{align} # \min_{u \in H^1(\Omega), \lambda\in \mathbb{R}} \mathcal{L}(u, \lambda) = \min_{u \in H^1(\Omega), \lambda\in \mathbb{R}} J(u) + \lambda (\int_\Omega u \mathrm{d}x-h). # \end{align} # We then compute the optimality conditions for the problem above # \begin{align} # \frac{\partial \mathcal{L}}{\partial u}[\delta u] &= \int_\Omega \nabla u \cdot \nabla \delta u \mathrm{d}x + \lambda\int \delta u \mathrm{d}x - \int_\Omega f \delta u ~\mathrm{d}x - \int_{\partial \Omega} g \delta u~\mathrm{d}s = 0, \\ # \frac{\partial \mathcal{L}}{\partial \lambda}[\delta \lambda] &=\delta \lambda (\int_\Omega u \mathrm{d}x -h)= 0. # \end{align} # We write the weak formulation: # # $$ # \begin{align} # \int_\Omega \nabla u \cdot \nabla \delta u~\mathrm{d}x + \int_\Omega \lambda \delta u~\mathrm{d}x = \int_\Omega f \delta u~\mathrm{d}x + \int_{\partial \Omega} g v \mathrm{d}s\\ # \int_\Omega u \delta \lambda \mathrm{d}x = h \delta \lambda . # \end{align} # $$ # # where we have moved $\delta\lambda$ into the integral as it is a spatial constant. # ## Implementation # We start by creating the domain and derive the source terms $f$, $g$ and $h$ from our manufactured solution # For this example we will use the following exact solution # \begin{align} # u_{exact}(x, y) = 0.3y^2 + \sin(2\pi x). # \end{align} from packaging.version import Version from mpi4py import MPI from petsc4py import PETSc from dolfinx.cpp.la.petsc import scatter_local_vectors, get_local_vectors import dolfinx.fem.petsc import numpy as np from scifem import create_real_functionspace, assemble_scalar from scifem.petsc import apply_lifting_and_set_bc, zero_petsc_vector import ufl M = 20 mesh = dolfinx.mesh.create_unit_square( MPI.COMM_WORLD, M, M, dolfinx.mesh.CellType.triangle, dtype=np.float64 ) V = dolfinx.fem.functionspace(mesh, ("Lagrange", 1)) def u_exact(x): return 0.3 * x[1] ** 2 + ufl.sin(2 * ufl.pi * x[0]) x = ufl.SpatialCoordinate(mesh) n = ufl.FacetNormal(mesh) g = ufl.dot(ufl.grad(u_exact(x)), n) f = -ufl.div(ufl.grad(u_exact(x))) h = assemble_scalar(u_exact(x) * ufl.dx) # We then create the Lagrange multiplier space R = create_real_functionspace(mesh) # Next, we can create a mixed-function space for our problem if dolfinx.__version__ == "0.8.0": u = ufl.TrialFunction(V) lmbda = ufl.TrialFunction(R) du = ufl.TestFunction(V) dl = ufl.TestFunction(R) elif Version(dolfinx.__version__) >= Version("0.9.0.0"): W = ufl.MixedFunctionSpace(V, R) u, lmbda = ufl.TrialFunctions(W) du, dl = ufl.TestFunctions(W) else: raise RuntimeError("Unsupported version of dolfinx") # We can now define the variational problem zero = dolfinx.fem.Constant(mesh, dolfinx.default_scalar_type(0.0)) a00 = ufl.inner(ufl.grad(u), ufl.grad(du)) * ufl.dx a01 = ufl.inner(lmbda, du) * ufl.dx a10 = ufl.inner(u, dl) * ufl.dx L0 = ufl.inner(f, du) * ufl.dx + ufl.inner(g, du) * ufl.ds L1 = ufl.inner(zero, dl) * ufl.dx a = [[a00, a01], [a10, None]] L = [L0, L1] a_compiled = dolfinx.fem.form(a) L_compiled = dolfinx.fem.form(L) # Note that we have defined the variational form in a block form, and # that we have not included $h$ in the variational form. We will enforce this # once we have assembled the right hand side vector. # We can now assemble the matrix and vector try: A = dolfinx.fem.petsc.assemble_matrix_block(a_compiled) except AttributeError: A = dolfinx.fem.petsc.assemble_matrix(a_compiled, kind="mpi") A.assemble() # On the main branch of DOLFINx, the `assemble_vector` function for blocked spaces has been rewritten to reflect how # it works for standard assembly and `nest` assembly. This means that lifting is applied manually. # In this case, with no Dirichlet BC, we could skip those steps. # However, for clarity we include them here. bcs = [] main_assembly = False try: b = dolfinx.fem.petsc.assemble_vector_block(L_compiled, a_compiled, bcs=bcs) except AttributeError: main_assembly = True b = dolfinx.fem.petsc.assemble_vector(L_compiled, kind="mpi") apply_lifting_and_set_bc(b, a_compiled, bcs=bcs) # Next, we modify the second part of the block to contain `h` # We start by enforcing the multiplier constraint $h$ by modifying the right hand side vector. # On the main branch, this is greatly simplified uh = dolfinx.fem.Function(V, name="u") if main_assembly: # We start by inserting the value in the real space rh = dolfinx.fem.Function(R) rh.x.array[0] = h # Next we need to add this value to the existing right hand side vector. # Therefore we create assign 0s to the primal space b_real_space = b.duplicate() uh.x.array[:] = 0 # Transfer the data to `b_real_space` dolfinx.fem.petsc.assign([uh, rh], b_real_space) # And accumulate the values in the right hand side vector b.axpy(1, b_real_space) # We destroy the temporary work vector after usage b_real_space.destroy() else: if Version(dolfinx.__version__) < Version("0.9.0"): maps = [(V.dofmap.index_map, V.dofmap.index_map_bs), (R.dofmap.index_map, R.dofmap.index_map_bs)] else: maps = [(Wi.dofmap.index_map, Wi.dofmap.index_map_bs) for Wi in W.ufl_sub_spaces()] b_local = get_local_vectors(b, maps) b_local[1][:] = h scatter_local_vectors( b, b_local, maps, ) b.ghostUpdate(addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD) # We can now solve the linear system ksp = PETSc.KSP().create(mesh.comm) ksp.setOperators(A) ksp.setType("preonly") pc = ksp.getPC() pc.setType("lu") pc.setFactorSolverType("mumps") if main_assembly: xh = b.duplicate() else: xh = dolfinx.fem.petsc.create_vector_block(L_compiled) ksp.solve(b, xh) xh.ghostUpdate(addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD) # Finally, we extract the solution u from the blocked system and compute the error uh = dolfinx.fem.Function(V, name="u") if main_assembly: dolfinx.fem.petsc.assign(xh, [uh, rh]) else: x_local = get_local_vectors(xh, maps) uh.x.array[: len(x_local[0])] = x_local[0] uh.x.scatter_forward() # We destroy all PETSc objects b.destroy() xh.destroy() A.destroy() ksp.destroy() diff = uh - u_exact(x) error = dolfinx.fem.form(ufl.inner(diff, diff) * ufl.dx) print(f"L2 error: {np.sqrt(assemble_scalar(error)):.2e}") # We can now plot the solution vtk_mesh = dolfinx.plot.vtk_mesh(V) import pyvista pyvista.start_xvfb(1.0) grid = pyvista.UnstructuredGrid(*vtk_mesh) grid.point_data["u"] = uh.x.array.real warped = grid.warp_by_scalar("u", factor=1) plotter = pyvista.Plotter() plotter.add_mesh(grid, style="wireframe") plotter.add_mesh(warped) if not pyvista.OFF_SCREEN: plotter.show() scientificcomputing-scifem-fe6f069/examples/transfer_tags_to_submesh.py000066400000000000000000000076231501414614200267430ustar00rootroot00000000000000# # Transfer meshtags to submeshes # Author: Jørgen S. Dokken # # SPDX-License-Identifier: MIT # # In DOLFINx, one can create sub-meshes of entities of any co-dimension $(0,\dots,\mathrm{tdim})$. # For complex meshes, it is not easy to locate subdomains or boundaries of interest. # In this example, we will import a mesh from GMSH, where we have marked different parts of the domain # with different markers, and transfer these markers to a submesh. import os import sys import pyvista from scifem import transfer_meshtags_to_submesh from mpi4py import MPI import gmsh import dolfinx import numpy as np # We start by embedding an ellipsoid within another ellipsoid using GMSH. # For more details about creating this mesh in GMSH, # see: [FEniCS Workshop: External meshes](https://jsdokken.com/FEniCS-workshop/src/external_mesh.html) gmsh.initialize() center = (0, 0, 0) aspect_ratio = 0.5 R_i = 0.3 R_e = 0.8 inner_disk = gmsh.model.occ.addDisk(*center, R_i, aspect_ratio * R_i) outer_disk = gmsh.model.occ.addDisk(*center, R_e, R_e) whole_domain, map_to_input = gmsh.model.occ.fragment( [(2, outer_disk)], [(2, inner_disk)]) gmsh.model.occ.synchronize() circle_inner = [idx for (dim, idx) in map_to_input[1] if dim == 2] circle_outer = [idx for (dim, idx) in map_to_input[0] if dim == 2 and idx not in circle_inner] gmsh.model.addPhysicalGroup(2, circle_inner, tag=3) gmsh.model.addPhysicalGroup(2, circle_outer, tag=7) inner_boundary = gmsh.model.getBoundary( [(2, e) for e in circle_inner], recursive=False, oriented=False) outer_boundary = gmsh.model.getBoundary( [(2, e) for e in circle_outer], recursive=False, oriented=False) interface = [idx for (dim, idx) in inner_boundary if dim == 1] ext_boundary = [ idx for (dim, idx) in outer_boundary if idx not in interface and dim == 1] gmsh.model.addPhysicalGroup(1, interface, tag=12) gmsh.model.addPhysicalGroup(1, ext_boundary, tag=15) gmsh.option.setNumber("Mesh.CharacteristicLengthMax", 0.2) gmsh.model.mesh.generate(2) gmsh.model.mesh.setOrder(3) gmsh.model.mesh.optimize("Netgen") # Next, we read this mesh and corresponding markers into DOLFINx circular_mesh, cell_marker, facet_marker = dolfinx.io.gmshio.model_to_mesh( gmsh.model, MPI.COMM_WORLD, 0, gdim=2) # We visualize the mesh and its markers # + tags=["hide-input"] if sys.platform == "linux" and (os.getenv("CI") or pyvista.OFF_SCREEN): pyvista.start_xvfb(0.05) def plot_mesh(mesh: dolfinx.mesh.Mesh, values=None): """ Given a DOLFINx mesh, create a `pyvista.UnstructuredGrid`, and plot it and the mesh nodes """ plotter = pyvista.Plotter() V_linear = dolfinx.fem.functionspace(mesh, ("Lagrange", 1)) linear_grid = pyvista.UnstructuredGrid(*dolfinx.plot.vtk_mesh(V_linear)) if mesh.geometry.cmap.degree > 1: ugrid = pyvista.UnstructuredGrid(*dolfinx.plot.vtk_mesh(mesh)) if values is not None: ugrid.cell_data["Marker"] = values plotter.add_mesh(ugrid, style="points", color="b", point_size=10) ugrid = ugrid.tessellate() plotter.add_mesh(ugrid, show_edges=False) plotter.add_mesh(linear_grid, style="wireframe", color="black") else: if values is not None: linear_grid.cell_data["Marker"] = values plotter.add_mesh(linear_grid, show_edges=True) plotter.show_axes() plotter.view_xy() plotter.show() plot_mesh(circular_mesh, cell_marker.values) # - # Next, we create a submesh, only extracting the upper half of the mesh tdim = circular_mesh.topology.dim submesh, cell_map, vertex_map, node_map = dolfinx.mesh.create_submesh( circular_mesh, tdim, dolfinx.mesh.locate_entities(circular_mesh, tdim, lambda x: x[1] > 0)) # We transfer the cell markers to the submesh sub_cell_marker, sub_cell_map = transfer_meshtags_to_submesh( cell_marker, submesh, vertex_map, cell_map) # and visualize it # + tags=["hide-input"] plot_mesh(submesh, sub_cell_marker.values) # - scientificcomputing-scifem-fe6f069/examples/xdmf_point_cloud.py000066400000000000000000000065421501414614200252050ustar00rootroot00000000000000# # Visualizing quadrature functions as point clouds # # Author: Henrik N.T. Finsberg # # SPDX-License-Identifier: MIT # # Quadrature functions are not possible to visualize directly in ParaView, as they are not defined on a mesh. # However, we can visualize them as point clouds. # In this example we will show how you can use `scifem` to save your quadrature fuctions as XDMF files, # which can be loaded into ParaView for visualization. # # ```{note} # This demo requires a backend for writing HDF5 files. Please install `scifem` with either `scifem[adios2]` or `scifem[h5py]`. # ``` # First, we import the necessary modules. import logging from mpi4py import MPI import numpy as np import basix import dolfinx import scifem # First initialize logging logging.basicConfig(level=logging.INFO) # Now let's create a quadrature function on a unit square mesh. We will use the `basix.ufl` module to create the quadrature element. mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 10, 10, dolfinx.mesh.CellType.triangle, dtype=np.float64) el = basix.ufl.quadrature_element( scheme="default", degree=3, cell=mesh.ufl_cell().cellname(), value_shape=() ) V = dolfinx.fem.functionspace(mesh, el) u = dolfinx.fem.Function(V) u.interpolate(lambda x: np.sin(np.pi * x[0]) * np.sin(np.pi * x[1])) # One option that already exists with the current DOLFINx/Pyvista API is to plot them as points import pyvista pyvista.start_xvfb() plotter = pyvista.Plotter() plotter.add_points( V.tabulate_dof_coordinates(), scalars=u.x.array, render_points_as_spheres=True, point_size=20, show_scalar_bar=False, ) if not pyvista.OFF_SCREEN: plotter.show() # Using `scifem`, we can write the point cloud data to an XDMFFile that can be opened with Paraview. with scifem.xdmf.XDMFFile("point_cloud.xdmf", [u]) as xdmf: xdmf.write(0.0) # The point cloud can now be loaded into ParaView for visualization, by selecting "Point Gaussian" as the representation. # ![Point cloud in ParaView](../docs/_static/point_cloud.png) # We can write any `dolfinx.fem.FunctionSpace` that has support for `tabulate_dof_coordinates` to a point cloud. # For example, we can create a higher order Lagrange space, and write two functions to file. Q = dolfinx.fem.functionspace(mesh, ("Lagrange", 3, (2, ))) q_1 = dolfinx.fem.Function(Q, name="q_sin") q_1.interpolate(lambda x: (np.sin(np.pi * x[0]), np.sin(np.pi * x[1]))) q_2 = dolfinx.fem.Function(Q, name="q_cos") q_2.interpolate(lambda x: (np.cos(np.pi * x[0]), np.cos(np.pi * x[1]))) # We write these two functions to file as illustrated above with scifem.xdmf.XDMFFile("point_cloud_lagrange.xdmf", [q_1, q_2]) as xdmf: xdmf.write(0.0) # yielding the following point clouds in ParaView after applying glyphs. # ![Point cloud in ParaView](../docs/_static/cos_sin_pointcloud.png) # If you have time dependent data, you can write multiple time steps to the same file using e.g with scifem.xdmf.XDMFFile("point_cloud_lagrange.xdmf", [q_1, q_2]) as xdmf: xdmf.write(0.0) q_1.interpolate(lambda x: (-x[0], x[1])) q_2.interpolate(lambda x: (x[0], -x[1])) xdmf.write(0.3) # If you need to keep the file open for longer, you can use the following syntax xdmf = scifem.xdmf.XDMFFile("point_cloud_lagrange.xdmf", [q_1, q_2]) xdmf.write(0.0) q_1.interpolate(lambda x: (-x[0], x[1])) q_2.interpolate(lambda x: (x[0], -x[1])) xdmf.write(0.3) xdmf.close() scientificcomputing-scifem-fe6f069/pyproject.toml000066400000000000000000000055061501414614200223730ustar00rootroot00000000000000[build-system] requires = ["scikit-build-core[pyproject]>=0.4.3", "nanobind>=1.3.2"] build-backend = "scikit_build_core.build" [project] name = "scifem" version = "0.6.0" description = "Scientific tools for finite element methods" readme = "README.md" requires-python = ">=3.10" license = { file = "LICENSE" } authors = [ { email = "dokken@simula.no", name = "Jørgen S. Dokken" }, { email = "henriknf@simula.no", name = "Henrik N.T. Finsberg" }, ] dependencies = ["fenics-dolfinx", "numpy", "packaging"] [project.urls] repository = "https://github.com/scientificcomputing/scifem.git" [project.optional-dependencies] h5py = ["h5py"] adios2 = ["adios2"] docs = ["jupyter-book", "jupytext", "pyvista[jupyter]", "sphinxcontrib-bibtex"] dev = ["ruff", "mypy", "bump-my-version", "pre-commit"] test = ["pytest", "petsc4py", "h5py", "scifem[biomed]"] biomed = ["nibabel"] all = ["scifem[docs,dev,test,audio2,h5py,biomed]"] petsc = ["petsc4py"] [tool.pytest.ini_options] testpaths = ["tests"] [tool.scikit-build] minimum-version = "0.5" cmake.minimum-version = "3.19.0" [tool.mypy] ignore_missing_imports = true [tool.ruff] # Exclude a variety of commonly ignored directories. exclude = [ "examples", ".bzr", ".direnv", ".eggs", ".git", ".hg", ".mypy_cache", ".nox", ".pants.d", ".pytype", ".ruff_cache", ".svn", ".tox", ".venv", "__pypackages__", "_build", "buck-out", "build", "dist", "node_modules", "venv", ] # Same as Black. line-length = 100 # Assume Python 3.10. target-version = "py310" [tool.ruff.lint] # Enable pycodestyle (`E`) and Pyflakes (`F`) codes by default. select = ["E", "F"] ignore = ["E402", "E741", "E743", "E731"] # Allow autofix for all enabled rules (when `--fix`) is provided. fixable = ["A", "B", "C", "D", "E", "F"] unfixable = [] # Allow unused variables when underscore-prefixed. dummy-variable-rgx = "^(_+|(_+[a-zA-Z0-9_]*[a-zA-Z0-9]+?))$" [tool.ruff.lint.mccabe] # Unlike Flake8, default to a complexity level of 10. max-complexity = 10 [tool.ruff.lint.pydocstyle] convention = "google" [tool.ruff.lint.isort] known-first-party = ["scifem"] known-third-party = [ "basix", "dolfinx", "ffcx", "ufl", "gmsh", "numpy", "pytest", ] section-order = [ "future", "standard-library", "mpi", "third-party", "first-party", "local-folder", ] [tool.ruff.lint.isort.sections] "mpi" = ["mpi4py", "petsc4py"] [tool.bumpversion] allow_dirty = false commit = true message = "Bump version: {current_version} → {new_version}" tag = true sign_tags = false tag_name = "v{new_version}" tag_message = "Bump version: {current_version} → {new_version}" current_version = "0.6.0" [[tool.bumpversion.files]] filename = "pyproject.toml" search = 'version = "{current_version}"' replace = 'version = "{new_version}"' scientificcomputing-scifem-fe6f069/src/000077500000000000000000000000001501414614200202405ustar00rootroot00000000000000scientificcomputing-scifem-fe6f069/src/scifem.cpp000066400000000000000000000337421501414614200222230ustar00rootroot00000000000000// Copyright (C) 2024 Jørgen S. Dokken and Henrik N.T. Finsberg // C++ wrappers for SCIFEM #include #include #include #include #include #include #include #include #include #include #include #include #include #include #include #include namespace { // Copyright (c) 2020-2024 Chris Richardson, Matthew Scroggs and Garth N. Wells // FEniCS Project (Basix) // SPDX-License-Identifier: MIT template auto as_nbarray(V&& x, std::size_t ndim, const std::size_t* shape) { using _V = std::decay_t; _V* ptr = new _V(std::move(x)); return nanobind::ndarray( ptr->data(), ndim, shape, nanobind::capsule(ptr, [](void* p) noexcept { delete (_V*)p; })); } template auto as_nbarray(V&& x, const std::initializer_list shape) { return as_nbarray(x, shape.size(), shape.begin()); } template auto as_nbarray(V&& x) { return as_nbarray(std::move(x), {x.size()}); } template auto as_nbarrayp(std::pair>&& x) { return as_nbarray(std::move(x.first), x.second.size(), x.second.data()); } } // namespace namespace scifem { template dolfinx::fem::FunctionSpace create_real_functionspace(std::shared_ptr> mesh, std::vector value_shape) { basix::FiniteElement e_v = basix::create_element( basix::element::family::P, dolfinx::mesh::cell_type_to_basix_type(mesh->topology()->cell_type()), 0, basix::element::lagrange_variant::unset, basix::element::dpc_variant::unset, true); // NOTE: Optimize input source/dest later as we know this a priori std::int32_t num_dofs = (dolfinx::MPI::rank(MPI_COMM_WORLD) == 0) ? 1 : 0; std::int32_t num_ghosts = (dolfinx::MPI::rank(MPI_COMM_WORLD) != 0) ? 1 : 0; std::vector ghosts(num_ghosts, 0); ghosts.reserve(1); std::vector owners(num_ghosts, 0); owners.reserve(1); std::shared_ptr imap = std::make_shared( MPI_COMM_WORLD, num_dofs, ghosts, owners); std::size_t value_size = std::accumulate( value_shape.begin(), value_shape.end(), 1, std::multiplies{}); int index_map_bs = value_size; int bs = value_size; // Element dof layout dolfinx::fem::ElementDofLayout dof_layout(value_size, e_v.entity_dofs(), e_v.entity_closure_dofs(), {}, {}); std::size_t num_cells_on_process = mesh->topology()->index_map(mesh->topology()->dim())->size_local() + mesh->topology()->index_map(mesh->topology()->dim())->num_ghosts(); std::vector dofmap(num_cells_on_process, 0); dofmap.reserve(1); std::shared_ptr real_dofmap = std::make_shared(dof_layout, imap, index_map_bs, dofmap, bs); #if DOLFINX_VERSION_MINOR > 9 std::shared_ptr> d_el = std::make_shared>(e_v, value_shape, false); return dolfinx::fem::FunctionSpace(mesh, d_el, real_dofmap); #else std::shared_ptr> d_el = std::make_shared>(e_v, value_size, false); return dolfinx::fem::FunctionSpace(mesh, d_el, real_dofmap, value_shape); #endif } std::vector create_vertex_to_dofmap(std::shared_ptr topology, std::shared_ptr dofmap) { // Get number of vertices const std::shared_ptr v_map = topology->index_map(0); std::size_t num_vertices = v_map->size_local() + v_map->num_ghosts(); // Get cell to vertex connectivity std::shared_ptr> c_to_v = topology->connectivity(topology->dim(), 0); assert(c_to_v); // Get vertex dof layout const dolfinx::fem::ElementDofLayout& layout = dofmap->element_dof_layout(); const std::vector>>& entity_dofs = layout.entity_dofs_all(); const std::vector> vertex_dofs = entity_dofs.front(); // Get number of cells on process const std::shared_ptr c_map = topology->index_map(topology->dim()); std::size_t num_cells = c_map->size_local() + c_map->num_ghosts(); std::vector vertex_to_dofmap(num_vertices); for (std::size_t i = 0; i < num_cells; i++) { auto vertices = c_to_v->links(i); auto dofs = dofmap->cell_dofs(i); for (std::size_t j = 0; j < vertices.size(); ++j) { const std::vector& vdof = vertex_dofs[j]; assert(vdof.size() == 1); vertex_to_dofmap[vertices[j]] = dofs[vdof.front()]; } } return vertex_to_dofmap; } template std::tuple, std::vector> transfer_meshtags_to_submesh( const dolfinx::mesh::MeshTags& tags, std::shared_ptr submesh_topology, std::span vertex_map, std::span cell_map) { int tag_dim = tags.dim(); int submesh_tdim = submesh_topology->dim(); auto topology = tags.topology(); if (tag_dim > submesh_tdim) { throw std::runtime_error("Tag dimension must be less than or equal to " "submesh dimension"); } std::shared_ptr parent_sub_entity_map = topology->index_map(submesh_tdim); if (!parent_sub_entity_map) { throw std::runtime_error("Parent entities of dimension " + std::to_string(submesh_tdim) + " not found in topology"); } // Invert submap cell to parent entity map std::int32_t parent_num_sub_entities = parent_sub_entity_map->size_local() + parent_sub_entity_map->num_ghosts(); std::vector parent_entity_to_sub_cell(parent_num_sub_entities, -1); for (std::int32_t k = 0; k < cell_map.size(); ++k) parent_entity_to_sub_cell[cell_map[k]] = k; // Access various connectivity maps auto sub_e_to_v = submesh_topology->connectivity(tag_dim, 0); if (!sub_e_to_v) { throw std::runtime_error("Missing submesh connectivity between " + std::to_string(tag_dim) + " and 0"); } auto sub_c_to_e = submesh_topology->connectivity(submesh_tdim, tag_dim); if (!sub_c_to_e) { throw std::runtime_error("Missing submesh connectivity between " + std::to_string(submesh_tdim) + " and " + std::to_string(tag_dim)); } auto e_to_v = topology->connectivity(tag_dim, 0); if (!e_to_v) { throw std::runtime_error("Missing connectivity between " + std::to_string(tag_dim) + " and 0"); } auto e_to_sub_cell = topology->connectivity(tag_dim, submesh_tdim); if (!e_to_sub_cell) { throw std::runtime_error("Missing connectivity between " + std::to_string(tag_dim) + " and " + std::to_string(submesh_tdim)); } auto sub_entity_map = submesh_topology->index_map(tag_dim); // Prepare sub entity to parent map std::size_t num_sum_entities = sub_entity_map->size_local() + sub_entity_map->num_ghosts(); std::vector sub_entity_to_parent(num_sum_entities, -1); // Initialize submesh values with numerical min std::vector submesh_values(num_sum_entities, std::numeric_limits::min()); std::vector submesh_indices(num_sum_entities); std::iota(submesh_indices.begin(), submesh_indices.end(), 0); // Map tag indices to global index std::span tag_indices = tags.indices(); auto parent_entity_map = topology->index_map(tag_dim); std::vector global_tag_indices(tag_indices.size()); parent_entity_map->local_to_global(tag_indices, global_tag_indices); // Accumulate global indices across processes dolfinx::la::Vector index_mapper(parent_entity_map, 1); index_mapper.set(-1); std::span indices = index_mapper.mutable_array(); for (std::size_t i = 0; i < global_tag_indices.size(); ++i) indices[tag_indices[i]] = global_tag_indices[i]; index_mapper.scatter_rev([](std::int32_t a, std::int32_t b) { return std::max(a, b); }); index_mapper.scatter_fwd(); // Map tag values in a similar way (Allowing negative values) dolfinx::la::Vector values_mapper(parent_entity_map, 1); values_mapper.set(std::numeric_limits::min()); std::span values = values_mapper.mutable_array(); std::span tag_values = tags.values(); for (std::size_t i = 0; i < tag_values.size(); ++i) values[tag_indices[i]] = tag_values[i]; values_mapper.scatter_rev([](T a, T b) { return std::max(a, b); }); values_mapper.scatter_fwd(); // For each entity in the tag, find all cells of the submesh connected to this // entity. Global to local returns -1 if not on process. std::vector local_indices(indices.size()); parent_entity_map->global_to_local(indices, local_indices); std::span parent_values = values_mapper.array(); if (local_indices.size() != parent_values.size()) throw std::runtime_error("Number of indices and values do not match"); for (std::size_t i = 0; i < local_indices.size(); ++i) { auto parent_entity = local_indices[i]; auto parent_value = parent_values[i]; if (parent_entity == -1) continue; assert(parent_entity < e_to_v->num_nodes()); auto entity_vertices = e_to_v->links(parent_entity); bool entity_found = false; for (auto parent_cell : e_to_sub_cell->links(parent_entity)) { if (entity_found) break; if (std::int32_t sub_cell = parent_entity_to_sub_cell[parent_cell]; sub_cell > -1) { // For a cell in the sub mesh find all attached entities, // and define them by their vertices in the sub mesh assert(sub_cell < sub_c_to_e->num_nodes()); for (auto sub_entity : sub_c_to_e->links(sub_cell)) { if (entity_found) break; auto sub_vertices = sub_e_to_v->links(sub_entity); bool entity_matches = true; for (auto sub_vertex : sub_vertices) { if (std::find(entity_vertices.begin(), entity_vertices.end(), vertex_map[sub_vertex]) == entity_vertices.end()) { entity_matches = false; break; } } if (entity_matches) { // Found entity in submesh with the same vertices as in the // parent mesh submesh_values[sub_entity] = parent_value; entity_found = true; sub_entity_to_parent[sub_entity] = parent_entity; } } } } } dolfinx::mesh::MeshTags new_meshtag(submesh_topology, tag_dim, submesh_indices, submesh_values); return std::make_tuple(new_meshtag, sub_entity_to_parent); } } // namespace scifem namespace scifem_wrapper { template void declare_real_function_space(nanobind::module_& m, std::string type) { std::string pyfunc_name = "create_real_functionspace_" + type; m.def( pyfunc_name.c_str(), [](std::shared_ptr> mesh, std::vector value_shape) { return scifem::create_real_functionspace(mesh, value_shape); }, "Create a real function space"); m.def( "vertex_to_dofmap", [](std::shared_ptr topology, std::shared_ptr dofmap) { std::vector v_to_d = scifem::create_vertex_to_dofmap(topology, dofmap); return as_nbarray(v_to_d); }, "Create a vertex to dofmap."); } template void declare_meshtag_operators(nanobind::module_& m, std::string type) { std::string pyfunc_name = "transfer_meshtags_to_submesh_" + type; m.def( pyfunc_name.c_str(), [](const dolfinx::mesh::MeshTags& tags, std::shared_ptr submesh_topology, nanobind::ndarray, nanobind::c_contig> vertex_map, nanobind::ndarray, nanobind::c_contig> cell_map) { std::tuple, std::vector> sub_data = scifem::transfer_meshtags_to_submesh( tags, submesh_topology, std::span(vertex_map.data(), vertex_map.size()), std::span(cell_map.data(), cell_map.size())); auto _e_map = as_nbarray(std::move(std::get<1>(sub_data))); return std::tuple(std::move(std::get<0>(sub_data)), _e_map); }, nanobind::arg("tags"), nanobind::arg("submesh_topology"), nanobind::arg("vertex_map"), nanobind::arg("cell_map")); } } // namespace scifem_wrapper NB_MODULE(_scifem, m) { scifem_wrapper::declare_real_function_space(m, "float64"); scifem_wrapper::declare_real_function_space(m, "float32"); scifem_wrapper::declare_meshtag_operators(m, "int32"); } scientificcomputing-scifem-fe6f069/src/scifem/000077500000000000000000000000001501414614200215065ustar00rootroot00000000000000scientificcomputing-scifem-fe6f069/src/scifem/__init__.py000066400000000000000000000056331501414614200236260ustar00rootroot00000000000000from __future__ import annotations import dolfinx import basix import numpy as np import numpy.typing as npt from . import _scifem # type: ignore from .point_source import PointSource from .assembly import assemble_scalar, norm from . import xdmf from .solvers import BlockedNewtonSolver, NewtonSolver from .mesh import create_entity_markers, transfer_meshtags_to_submesh from .eval import evaluate_function __all__ = [ "PointSource", "assemble_scalar", "xdmf", "create_real_functionspace", "assemble_scalar", "PointSource", "xdmf", "vertex_to_dofmap", "dof_to_vertexmap", "create_entity_markers", "NewtonSolver", "BlockedNewtonSolver", "transfer_meshtags_to_submesh", "evaluate_function", "norm", ] def create_real_functionspace( mesh: dolfinx.mesh.Mesh, value_shape: tuple[int, ...] = () ) -> dolfinx.fem.FunctionSpace: """Create a real function space. Args: mesh: The mesh the real space is defined on. value_shape: The shape of the values in the real space. Returns: The real valued function space. Note: For scalar elements value shape is ``()``. """ dtype = mesh.geometry.x.dtype ufl_e = basix.ufl.element( "P", mesh.basix_cell(), 0, dtype=dtype, discontinuous=True, shape=value_shape ) if (dtype := mesh.geometry.x.dtype) == np.float64: cppV = _scifem.create_real_functionspace_float64(mesh._cpp_object, value_shape) elif dtype == np.float32: cppV = _scifem.create_real_functionspace_float32(mesh._cpp_object, value_shape) else: raise ValueError(f"Unsupported dtype: {dtype}") return dolfinx.fem.FunctionSpace(mesh, ufl_e, cppV) def vertex_to_dofmap(V: dolfinx.fem.FunctionSpace) -> npt.NDArray[np.int32]: """ Create a map from the vertices (local to the process) to the correspondning degrees of freedom. Args: V: The function space Returns: An array mapping local vertex i to local degree of freedom Note: If using a blocked space this map is not unrolled for the DofMap block size. """ return _scifem.vertex_to_dofmap(V.mesh._cpp_object.topology, V.dofmap._cpp_object) def dof_to_vertexmap(V: dolfinx.fem.FunctionSpace) -> npt.NDArray[np.int32]: """ Create a map from the degrees of freedom to the vertices of the mesh. As not every degree of freedom is associated with a vertex, every dof that is not associated with a vertex returns -1 Args: V: The function space Returns: An array mapping local dof i to a local vertex """ num_dofs_local = V.dofmap.index_map.size_local + V.dofmap.index_map.num_ghosts dof_to_vertex_map = np.full(num_dofs_local, -1, dtype=np.int32) v_to_d = _scifem.vertex_to_dofmap(V.mesh._cpp_object.topology, V.dofmap._cpp_object) dof_to_vertex_map[v_to_d] = np.arange(len(v_to_d), dtype=np.int32) return dof_to_vertex_map scientificcomputing-scifem-fe6f069/src/scifem/assembly.py000066400000000000000000000061271501414614200237050ustar00rootroot00000000000000from __future__ import annotations from mpi4py import MPI import ufl import numpy as np import dolfinx from typing import Literal import numpy.typing as npt import typing def _extract_dtype(expr: ufl.form.Form | ufl.core.expr.Expr | dolfinx.fem.Form) -> npt.DTypeLike: """Given a ufl form, expression or a compiled DOLFINx form extract the data type that should be used in form compilation. Args: form: The form to extract the data type from. """ try: return expr.dtype except AttributeError: try: geom_type = ufl.domain.extract_domains(expr)[0].ufl_cargo().geometry.x.dtype except AttributeError: # Legacy support geom_type = expr.ufl_domain().ufl_cargo().geometry.x.dtype coefficients = expr.coefficients() constants = expr.constants() if (not coefficients) and (not constants): return geom_type else: data_types: set[npt.DTypeLike] = set() for coefficient in coefficients: data_types.add(coefficient.dtype) for constant in constants: data_types.add(constant.dtype) if len(data_types) > 1: raise RuntimeError("All coefficients and constants must have the same data type") assert len(data_types) == 1 return data_types.pop() def assemble_scalar( J: ufl.form.Form | dolfinx.fem.Form, entity_maps: typing.Optional[dict[dolfinx.mesh.Mesh, npt.NDArray[np.int32]]] = None, ) -> np.floating | np.complexfloating: """Assemble a scalar form and gather result across processes Args: form: The form to assemble. entity_maps: Maps of entities on related submeshes to the domain used in `J`. Returns: The accumulated value of the assembled form. """ dtype = _extract_dtype(J) compiled_form = dolfinx.fem.form(J, entity_maps=entity_maps, dtype=dtype) if (rank := compiled_form.rank) != 0: raise ValueError(f"Form must be a scalar form, got for of arity {rank}") local_result = dolfinx.fem.assemble_scalar(compiled_form) return compiled_form.mesh.comm.allreduce(local_result, op=MPI.SUM) def norm( expr: ufl.core.expr.Expr, norm_type: Literal["L2", "H1", "H10"], entity_maps: typing.Optional[dict[dolfinx.mesh.Mesh, npt.NDArray[np.int32]]] = None, ) -> dolfinx.fem.Form: """ Compile the norm of an UFL expression into a DOLFINx form. Args: expr: UFL expression norm_type: Type of norm entity_maps: Mapping for Constants and Coefficients within the expression that lives on a submesh. """ if norm_type == "L2": form = ufl.inner(expr, expr) * ufl.dx elif norm_type == "H1": form = ufl.inner(expr, expr) * ufl.dx + ufl.inner(ufl.grad(expr), ufl.grad(expr)) * ufl.dx elif norm_type == "H10": form = ufl.inner(ufl.grad(expr), ufl.grad(expr)) * ufl.dx else: raise RuntimeError(f"Unexpected norm type: {norm_type}") dtype = _extract_dtype(form) return dolfinx.fem.form(form, entity_maps=entity_maps, dtype=dtype) scientificcomputing-scifem-fe6f069/src/scifem/biomedical.py000066400000000000000000000147421501414614200241600ustar00rootroot00000000000000import dolfinx import basix.ufl from pathlib import Path import numpy as np import numpy.typing as npt import warnings def apply_mri_transform( path: Path, coordinates: npt.NDArray[np.floating], vox2ras_transform: npt.NDArray[np.floating] | None = None, use_tkr: bool = False, ) -> npt.NDArray[np.inexact]: """Given a path to a set of MRI voxel data, return the data evaluated at the given coordinates. Args: path: Path to the MRI data, should be a file format supported by nibabel. coordinates: Coordinates to evaluate the MRI data at. vox2ras_transform: Optional transformation matrix to convert from voxel to ras coordinates. If None, use the transformation matrix from the given MRI data. use_tkr: If true, use the old freesurfer `tkregister`, see: https://www.mail-archive.com/freesurfer@nmr.mgh.harvard.edu/msg69541.html for more details. Else use the standard VOX2RAS transform (equivalent to attaching an affine map to a nibabel image.) Returns: The data evaluated at these points. """ try: import nibabel import nibabel.affines as naff except ImportError: raise ImportError("This function requires the nibabel package to be installed") image = nibabel.load(path) data = image.get_fdata() # Check if the image is in the correct orientation orientation = nibabel.aff2axcodes(image.affine) if orientation != ("R", "A", "S"): warnings.warn(f"Image orientation is {orientation}, expected (R, A, S). ") # Define mgh_header depending on MRI data types (i.e. nifti or mgz) if isinstance(image, nibabel.freesurfer.mghformat.MGHImage): mgh_header = image.header elif isinstance(image, nibabel.nifti1.Nifti1Image): mgh = nibabel.MGHImage(image.dataobj, image.affine) mgh_header = mgh.header else: raise ValueError( f"Unsupported image type: {type(image)} - Supported types are mgz and nifti" ) # This depends on how one uses FreeSurfer if vox2ras_transform is not None: vox2ras = vox2ras_transform else: if use_tkr: vox2ras = mgh_header.get_vox2ras_tkr() else: # VOX to ras explanation: https://surfer.nmr.mgh.harvard.edu/ftp/articles/vox2ras.pdf vox2ras = mgh_header.get_vox2ras() # Check shape if vox2ras.shape != (4, 4): raise ValueError(f"vox2ras transform must be a 4x4 matrix, got shape {vox2ras.shape}") ras2vox = np.linalg.inv(vox2ras) ijk_vectorized = naff.apply_affine(ras2vox, coordinates) # The file standard assumes that the voxel coordinates refer to the center of each voxel. # https://brainder.org/2012/09/23/the-nifti-file-format/ ijk_rounded = np.rint(ijk_vectorized).astype("int") assert np.all(ijk_rounded >= 0) return data[ijk_rounded[:, 0], ijk_rounded[:, 1], ijk_rounded[:, 2]] def read_mri_data_to_tag( mri_data_path: str | Path, mesh: dolfinx.mesh.Mesh, edim: int, entities: npt.NDArray[np.int32] | None = None, vox2ras_transform: npt.NDArray[np.floating] | None = None, use_tkr: bool = False, ) -> dolfinx.mesh.MeshTags: """Read in MRI data over a set of entities in the mesh and attach it to a mesh tag. Args: mri_data_path: Path to MRI data mesh: The mesh to attach the MRI data to. edim: Topological dimension of entities to attach the MRI data to. entities: List of entities (local to process) to evaluate the MRI data at. If None, all local entities are used. Returns: The mesh tag with the attached MRI data. """ if entities is None: mesh.topology.create_entities(edim) entity_map = mesh.topology.index_map(edim) num_entities = entity_map.size_local + entity_map.num_ghosts entities = np.arange(num_entities, dtype=np.int32) midpoints = dolfinx.mesh.compute_midpoints(mesh, edim, entities) data = apply_mri_transform(Path(mri_data_path), midpoints, vox2ras_transform, use_tkr=use_tkr) et = dolfinx.mesh.meshtags(mesh, edim, entities, data.astype(np.int32)) return et def read_mri_data_to_function( mri_data_path: str | Path, mesh: dolfinx.mesh.Mesh, cells: npt.NDArray[np.int32] | None = None, vox2ras_transform: npt.NDArray[np.floating] | None = None, degree: int = 0, dtype: np.inexact = dolfinx.default_scalar_type, use_tkr: bool = False, ) -> dolfinx.fem.Function: """Read in MRI data over a set of cells in the mesh and attach it to an appropriate function. Args: mri_data_path: Path to MRI data mesh: The mesh to attach the MRI data to. cells: Subset of cells to evaluate the MRI data at. If None, all cells are used. vox2ras_transform: Optional transformation matrix to convert from voxel to ras coordinates. If None, use the transformation matrix from the given MRI data. degree: Degree of the (quadrature) function space to attach the MRI data to. Defaults to 0. If degree is 0, use a DG-0 space instead of a quadrature space, to simplify post-processing. dtype: Data type used for input data. Can be used for rounding data. use_tkr: If true, use the old freesurfer `tkregister`, see: https://www.mail-archive.com/freesurfer@nmr.mgh.harvard.edu/msg69541.html for more details. Else use the standard VOX2RAS transform (equivalent to attaching an affine map to a nibabel image.) Raises: ValueError: If degree is negative. Returns: The function with the attached MRI data. """ if not degree >= 0: raise ValueError("Degree must be a non-negative integer") if degree == 0: el = basix.ufl.element("Lagrange", mesh.basix_cell(), 0, discontinuous=True) else: el = basix.ufl.quadrature_element(scheme="default", degree=degree, cell=mesh.basix_cell()) if cells is None: cell_map = mesh.topology.index_map(mesh.topology.dim) num_cells = cell_map.size_local + cell_map.num_ghosts cells = np.arange(num_cells, dtype=np.int32) Vh = dolfinx.fem.functionspace(mesh, el) dof_positions = Vh.tabulate_dof_coordinates() dofmap = Vh.dofmap.list dofmap_pos = dofmap[cells].flatten() data = apply_mri_transform( Path(mri_data_path), dof_positions[dofmap_pos], vox2ras_transform, use_tkr=use_tkr ) v = dolfinx.fem.Function(Vh) v.x.array[dofmap_pos] = data.astype(dtype) return v scientificcomputing-scifem-fe6f069/src/scifem/eval.py000066400000000000000000000053151501414614200230130ustar00rootroot00000000000000from mpi4py import MPI import dolfinx import numpy as np import numpy.typing as npt def evaluate_function( u: dolfinx.fem.Function, points: npt.ArrayLike, broadcast=True ) -> npt.NDArray[np.float64]: """Evaluate a function at a set of points. Args: u: The function to evaluate. points: The points to evaluate the function at. broadcast: If True, the values will be broadcasted to all processes. Note: Uses a global MPI call to broadcast values, thus this has to be called on all active processes synchronously. Note: If the function is discontinuous, different processes may return different values for the same point. In this case, the value returned is the maximum value across all processes. Returns: The values of the function evaluated at the points. """ mesh = u.function_space.mesh u.x.scatter_forward() comm = mesh.comm points = np.array(points, dtype=np.float64) assert len(points.shape) == 2, ( f"Expected points to have shape (num_points, dim), got {points.shape}" ) num_points = points.shape[0] extra_dim = 3 - mesh.geometry.dim # Append zeros to points if the mesh is not 3D if extra_dim > 0: points = np.hstack((points, np.zeros((points.shape[0], extra_dim)))) bb_tree = dolfinx.geometry.bb_tree(mesh, mesh.topology.dim) # Find cells whose bounding-box collide with the the points potential_colliding_cells = dolfinx.geometry.compute_collisions_points(bb_tree, points) # Choose one of the cells that contains the point adj = dolfinx.geometry.compute_colliding_cells(mesh, potential_colliding_cells, points) indices = np.flatnonzero(adj.offsets[1:] - adj.offsets[:-1]) cells = adj.array[adj.offsets[indices]] points_on_proc = points[indices] values = u.eval(points_on_proc, cells) if broadcast: bs = u.function_space.dofmap.index_map_bs # Create array to store values and fill with -inf # to ensure that all points are included in the allreduce # with op=MPI.MAX u_out = np.ones((num_points, bs), dtype=np.float64) * -np.inf # Fill in values for points on this process u_out[indices, :] = values # Now loop over all processes and find the maximum value for i in range(num_points): if bs > 1: # If block size is larger than 1, loop over blocks for j in range(bs): u_out[i, j] = comm.allreduce(u_out[i, j], op=MPI.MAX) else: u_out[i] = comm.allreduce(u_out[i], op=MPI.MAX) return u_out else: return values scientificcomputing-scifem-fe6f069/src/scifem/mesh.py000066400000000000000000000247741501414614200230320ustar00rootroot00000000000000from __future__ import annotations from . import _scifem # type: ignore import collections import dolfinx import typing import numpy as np import numpy.typing as npt __all__ = [ "create_entity_markers", "transfer_meshtags_to_submesh", "SubmeshData", "reverse_mark_entities", "extract_submesh", "find_interface", "compute_subdomain_exterior_facets", ] # (tag, locator, on_boundary) where on_boundary is optional if typing.TYPE_CHECKING: TaggedEntities = ( tuple[int, typing.Callable[[npt.NDArray[np.floating]], npt.NDArray[np.bool_]]] | tuple[int, typing.Callable[[npt.NDArray[np.floating]], npt.NDArray[np.bool_]], bool] ) def create_entity_markers( domain: dolfinx.mesh.Mesh, dim: int, entities_list: list[TaggedEntities], ) -> dolfinx.mesh.MeshTags: """Mark entities of specified dimension according to a geometrical marker function. Args: domain: A ``dolfinx.mesh.Mesh`` object dim: Dimension of the entities to mark entities_list: A list of tuples with the following elements: - ``index 0``: The tag to assign to the entities - ``index 1``: A function that takes a point and returns a boolean array indicating whether the point is inside the entity - ``index 2``: Optional, if True, the entities will be marked on the boundary Returns: A ``dolfinx.mesh.MeshTags`` object with the corresponding entities marked. If an entity satisfies multiple input marker functions, it is not deterministic what value the entity gets. Note: """ # Create required connectivities domain.topology.create_entities(dim) domain.topology.create_connectivity(dim, 0) domain.topology.create_connectivity(dim, domain.topology.dim) # Create marker function e_map = domain.topology.index_map(dim) num_entities_local = e_map.size_local + e_map.num_ghosts markers = np.full(num_entities_local, -1, dtype=np.int32) locate_entities = ( lambda on_boundary: dolfinx.mesh.locate_entities_boundary if on_boundary else dolfinx.mesh.locate_entities ) # Concatenate and sort the arrays based on indices for tagged_entity in entities_list: on_boundary = False if len(tagged_entity) == 2 else tagged_entity[2] entities = locate_entities(on_boundary)(domain, dim, tagged_entity[1]) markers[entities] = tagged_entity[0] facets = np.flatnonzero(markers != -1).astype(np.int32) return dolfinx.mesh.meshtags(domain, dim, facets, markers[facets]) def transfer_meshtags_to_submesh( entity_tag: dolfinx.mesh.MeshTags, submesh: dolfinx.mesh.Mesh, vertex_to_parent: npt.NDArray[np.int32], cell_to_parent: npt.NDArray[np.int32], ) -> tuple[dolfinx.mesh.MeshTags, npt.NDArray[np.int32]]: """ Transfer a ``entity_tag`` from a parent mesh to a ``submesh``. Args: entity_tag: Tag to transfer submesh: Submesh to transfer tag to vertex_to_parent: Mapping from submesh vertices to parent mesh vertices cell_to_parent: Mapping from submesh cells to parent entities Returns: A tuple (submesh_tag, sub_to_parent_entity_map) where: ``submesh_tag`` is the tag on the submesh and ``sub_to_parent_entity_map`` is a mapping from submesh entities in the tag to the corresponding entities in the parent. """ dim = entity_tag.dim sub_tdim = submesh.topology.dim if dim > sub_tdim: raise RuntimeError( f"Cannot transfer meshtags of dimension {dim} to submesh with topological dimension" ) submesh.topology.create_connectivity(sub_tdim, sub_tdim) submesh.topology.create_connectivity(entity_tag.dim, 0) submesh.topology.create_connectivity(sub_tdim, entity_tag.dim) entity_tag.topology.create_connectivity(dim, 0) entity_tag.topology.create_connectivity(dim, sub_tdim) cpp_tag, sub_to_parent_entity_map = _scifem.transfer_meshtags_to_submesh_int32( entity_tag._cpp_object, submesh.topology._cpp_object, vertex_to_parent, cell_to_parent ) return dolfinx.mesh.MeshTags(cpp_tag), sub_to_parent_entity_map def reverse_mark_entities( entity_map: dolfinx.common.IndexMap, entities: npt.NDArray[np.int32] ) -> npt.NDArray[np.int32]: """Communicate entities marked on a single process to all processes that ghosts or owns this entity. Args: entity_map: Index-map describing entity ownership entities: Local indices of entities to communicate Returns: Local indices marked on any process sharing this entity """ comm_vec = dolfinx.la.vector(entity_map, dtype=np.int32) comm_vec.array[:] = 0 comm_vec.array[entities] = 1 comm_vec.scatter_reverse(dolfinx.la.InsertMode.add) comm_vec.scatter_forward() return np.flatnonzero(comm_vec.array).astype(np.int32) SubmeshData = collections.namedtuple( "SubmeshData", ["domain", "cell_map", "vertex_map", "node_map", "cell_tag"] ) def extract_submesh( mesh: dolfinx.mesh.Mesh, entity_tag: dolfinx.mesh.MeshTags, tags: typing.Sequence[int] ) -> SubmeshData: """Generate a sub-mesh from a subset of tagged entities in a meshtag object. Args: mesh: The mesh to extract the submesh from. entity_tag: MeshTags object containing marked entities. tags: What tags the marked entities used in the submesh should have. Returns: A tuple `(submesh, subcell_to_parent_entity, subvertex_to_parent_vertex, subnode_to_parent_node, entity_tag_on_submesh)`. """ # Accumulate all entities, including ghosts, for the specfic set of tagged entities edim = entity_tag.dim mesh.topology.create_connectivity(edim, mesh.topology.dim) emap = mesh.topology.index_map(entity_tag.dim) marker = dolfinx.la.vector(emap) tags_as_arr = np.asarray(tags, dtype=entity_tag.values.dtype) all_tagged_indices = np.isin(entity_tag.values, tags_as_arr) marker.array[entity_tag.indices[all_tagged_indices]] = 1 marker.scatter_reverse(dolfinx.la.InsertMode.add) marker.scatter_forward() entities = np.flatnonzero(marker.array) # Extract submesh submesh, cell_map, vertex_map, node_map = dolfinx.mesh.create_submesh(mesh, edim, entities) # Transfer cell markers new_et, _ = transfer_meshtags_to_submesh(entity_tag, submesh, vertex_map, cell_map) new_et.name = entity_tag.name return SubmeshData(submesh, cell_map, vertex_map, node_map, new_et) def find_interface( cell_tags: dolfinx.mesh.MeshTags, id_0: tuple[int, ...], id_1: tuple[int, ...], ) -> npt.NDArray[np.int32]: """Given to sets of cells, find the facets that are shared between them. Args: cell_tags: MeshTags object marking cells. id_0: Tags to extract for domain 0 id_1: Tags to extract for domain 1 Returns: The facets shared between the two domains. """ topology = dolfinx.mesh.Topology(cell_tags.topology) assert topology.dim == cell_tags.dim tdim = topology.dim cell_map = topology.index_map(tdim) # Find all cells on process that has cell with tag(s) id_0 domain_0 = reverse_mark_entities( cell_map, cell_tags.indices[ np.isin(cell_tags.values, np.asarray(id_0, dtype=cell_tags.values.dtype)) ], ) # Find all cells on process that has cell with tag(s) id_1 domain_1 = reverse_mark_entities( cell_map, cell_tags.indices[ np.isin(cell_tags.values, np.asarray(id_1, dtype=cell_tags.values.dtype)) ], ) # Find all facets connected to each domain topology.create_connectivity(tdim, tdim - 1) facet_map = topology.index_map(tdim - 1) local_facets0 = dolfinx.mesh.compute_incident_entities(topology, domain_0, tdim, tdim - 1) facets0 = reverse_mark_entities(facet_map, local_facets0) local_facets1 = dolfinx.mesh.compute_incident_entities(topology, domain_1, tdim, tdim - 1) facets1 = reverse_mark_entities(facet_map, local_facets1) # Compute intersecting facets interface_facets = np.intersect1d(facets0, facets1) return reverse_mark_entities(facet_map, interface_facets) def compute_subdomain_exterior_facets( mesh: dolfinx.mesh.Mesh, ct: dolfinx.mesh.MeshTags, markers: typing.Sequence[int] ) -> npt.NDArray[np.int32]: """Find the the facets that are considered to be on the "exterior" boundary of a subdomain. The subdomain is defined as the collection of cells in ``ct`` that is marked with any of the ``markers``. The exterior boundary of the subdomain is defined as the collection of facets that are only connected to a single cell within the subdomain. Note: Ghosted facets are included in the resulting array. Args: mesh: Mesh to extract subdomains from ct: MeshTags object marking subdomains markers: The tags making up the "new" mesh Returns: The exterior facets """ # Create submesh to find the exterior facet of subdomain sub_mesh, cell_map, _, _, _ = extract_submesh( mesh, ct, markers, ) sub_mesh.topology.create_connectivity(sub_mesh.topology.dim - 1, sub_mesh.topology.dim) sub_facets = dolfinx.mesh.exterior_facet_indices(sub_mesh.topology) # Map exterior facet to (submesh_cell, local_facet_index) tuples try: integration_entities = dolfinx.fem.compute_integration_domains( dolfinx.fem.IntegralType.exterior_facet, sub_mesh.topology, sub_facets ) except TypeError: integration_entities = dolfinx.fem.compute_integration_domains( dolfinx.fem.IntegralType.exterior_facet, sub_mesh.topology, sub_facets, sub_mesh.topology.dim - 1, ) integration_entities = integration_entities.reshape(-1, 2) # Map submesh_cell to parent cell integration_entities[:, 0] = cell_map[integration_entities[:, 0]] # Get cell to facet connectivity (parent mesh) mesh.topology.create_connectivity(mesh.topology.dim, mesh.topology.dim - 1) num_facets_per_cell = dolfinx.cpp.mesh.cell_num_entities( mesh.topology.cell_type, mesh.topology.dim - 1 ) c_to_f = mesh.topology.connectivity(mesh.topology.dim, mesh.topology.dim - 1).array.reshape( -1, num_facets_per_cell ) # Map (parent_cell, local_facet_index) to facet index (local to process) parent_facets = c_to_f[integration_entities[:, 0], integration_entities[:, 1]] facet_map = mesh.topology.index_map(mesh.topology.dim - 1) # Accumulate ghost facets return reverse_mark_entities(facet_map, parent_facets) scientificcomputing-scifem-fe6f069/src/scifem/petsc.py000066400000000000000000000074131501414614200232030ustar00rootroot00000000000000import dolfinx import typing __all__ = [ "zero_petsc_vector", "ghost_update", "apply_lifting_and_set_bc", ] try: from petsc4py import PETSc def zero_petsc_vector(b): """Zero a PETSc vector, including ghosts""" if b.getType() == PETSc.Vec.Type.NEST: for b_sub in b.getNestSubVecs(): with b_sub.localForm() as b_local: b_local.set(0.0) else: with b.localForm() as b_loc: b_loc.set(0) def ghost_update(x, insert_mode, scatter_mode): """Ghost update a vector""" if x.getType() == PETSc.Vec.Type.NEST: for x_sub in x.getNestSubVecs(): x_sub.ghostUpdate(addv=insert_mode, mode=scatter_mode) else: x.ghostUpdate(addv=insert_mode, mode=scatter_mode) except ImportError: def zero_petsc_vector(_b): """Zero a PETSc vector, including ghosts""" raise RuntimeError("petsc4py is not available. Cannot zero vector.") def ghost_update(_x, _insert_mode, _scatter_mode): """Ghost update a vector""" raise RuntimeError("petsc4py is not available. Cannot ghost update vector.") if dolfinx.has_petsc4py: from petsc4py import PETSc import dolfinx.fem.petsc def apply_lifting_and_set_bc( b: PETSc.Vec, a: typing.Union[ typing.Iterable[dolfinx.fem.Form], typing.Iterable[typing.Iterable[dolfinx.fem.Form]] ], bcs: typing.Union[ typing.Iterable[dolfinx.fem.DirichletBC], typing.Iterable[typing.Iterable[dolfinx.fem.DirichletBC]], ], x: typing.Optional[PETSc.Vec] = None, alpha: float = 1.0, ): """Apply lifting to a vector and set boundary conditions. Convenience function to apply lifting and set boundary conditions for multiple matrix types. This modifies the vector b such that .. math:: b_{free} = b - alpha a[i] (u_bc[i] - x[i]) b_{bc} = u_bc[i] where :math:`b_{free}` is the free part of the vector, :math:`b_{bc}` is the part that has boundary conditions applied. Args: b: The vector to apply lifting to. a: Sequence fo forms to apply lifting from. If the system is blocked or nested, his is a nested list of forms. bcs: The boundary conditions to apply. If the form is blocked or nested, this is a list, while if it is a single form, this is a nested list. x: Vector to subtract from the boundary conditions. Usually used in a Newton iteration. alpha: The scaling factor for the boundary conditions. """ if hasattr(dolfinx.fem.petsc, "create_vector_nest"): raise NotImplementedError( "This function is only implemented for later versions of DOLFINx." ) try: bcs0 = dolfinx.fem.bcs_by_block(dolfinx.fem.extract_function_spaces(a, 0), bcs) bcs1 = dolfinx.fem.bcs_by_block(dolfinx.fem.extract_function_spaces(a, 1), bcs) except AssertionError: bcs0 = bcs bcs1 = bcs dolfinx.fem.petsc.apply_lifting(b, a, bcs=bcs1, x0=x, alpha=alpha) ghost_update(b, PETSc.InsertMode.ADD_VALUES, PETSc.ScatterMode.REVERSE) try: dolfinx.fem.petsc.set_bc(b, bcs0, x0=x, alpha=alpha) except AttributeError: for _bcs in bcs0: dolfinx.fem.petsc.set_bc(b, _bcs, x0=x, alpha=alpha) ghost_update(b, PETSc.InsertMode.INSERT_VALUES, PETSc.ScatterMode.FORWARD) else: def apply_lifting_and_set_bc(_b, _a, _bcs, _x, _alpha): # type: ignore raise RuntimeError( "petsc4py is not available. Cannot apply lifting and set boundary conditions." ) scientificcomputing-scifem-fe6f069/src/scifem/point_source.py000066400000000000000000000165271501414614200246040ustar00rootroot00000000000000# Create a point source for Poisson problem # Author: Jørgen S. Dokken # SPDX-License-Identifier: MIT from __future__ import annotations from packaging.version import Version from mpi4py import MPI from petsc4py import PETSc import dolfinx import dolfinx.fem.petsc import numpy as np import numpy.typing as npt import ufl from .utils import unroll_dofmap __all__ = ["PointSource"] class PointSource: """Class for defining a point source in a given function space.""" def __init__( self, V: dolfinx.fem.FunctionSpace, points: npt.NDArray[np.float32] | npt.NDArray[np.float64], magnitude: np.floating | np.complexfloating = dolfinx.default_scalar_type(1), ) -> None: """Initialize a point source. Args: V: The function space the point source is defined in. points: The points where the point source is located. Input shape: ``(num_points, 3)`` magnitude: The magnitudes of the point sources. Note: Points should only be defined on one process. If they are sent in from multiple processes, multiple point sources will be created. Note: If the point source is outside the mesh, a ``ValueError`` will be raised. """ self._function_space = V if V.dofmap.bs > 1 and dolfinx.__version__ == "0.8.0": raise NotImplementedError( "Block function spaces are not supported in dolfinx 0.8.0. Please upgrade dolfinx" ) self._input_points = points self._magnitude = magnitude # Initialize empty arrays self._points = np.empty((0, 3), dtype=points.dtype) self._cells = np.empty(0, dtype=np.int32) num_dofs = self._function_space.dofmap.dof_layout.num_dofs * self._function_space.dofmap.bs self._basis_values = np.empty( (0, num_dofs), dtype=self._function_space.mesh.geometry.x.dtype ) self.recompute_sources() self.compute_cell_contributions() def recompute_sources(self): """Recompute the what cells the point sources collide with. This function should be called if the mesh geometry has been modified. """ # Determine what process owns a point and what cells it lies within mesh = self._function_space.mesh tol = float(1e2 * np.finfo(self._input_points.dtype).eps) if dolfinx.__version__ == "0.8.0": src_ranks, _, self._points, self._cells = ( dolfinx.cpp.geometry.determine_point_ownership( mesh._cpp_object, self._input_points, tol ) ) self._points = np.array(self._points).reshape(-1, 3) elif Version(dolfinx.__version__) >= Version("0.9.0.0"): collision_data = dolfinx.cpp.geometry.determine_point_ownership( mesh._cpp_object, self._input_points, tol ) self._points = collision_data.dest_points self._cells = collision_data.dest_cells src_ranks = collision_data.src_owner else: raise NotImplementedError(f"Unsupported version of dolfinx: {dolfinx.__version__}") if -1 in src_ranks: raise ValueError("Point source is outside the mesh.") def compute_cell_contributions(self): """Compute the basis function values at the point sources.""" mesh = self._function_space.mesh # Pull owning points back to reference cell mesh_nodes = mesh.geometry.x cmap = mesh.geometry.cmap ref_x = np.zeros((len(self._cells), mesh.topology.dim), dtype=mesh.geometry.x.dtype) for i, (point, cell) in enumerate(zip(self._points, self._cells)): geom_dofs = mesh.geometry.dofmap[cell] ref_x[i] = cmap.pull_back(point.reshape(-1, 3), mesh_nodes[geom_dofs]) # Create expression evaluating a trial function (i.e. just the basis function) u = ufl.TestFunction(self._function_space) bs = self._function_space.dofmap.bs num_dofs = self._function_space.dofmap.dof_layout.num_dofs * bs if len(self._cells) > 0: # NOTE: Expression lives on only this communicator rank # Expression is evaluated for every point in every cell, which means that we # need to discard values that are not on the diagonal. expr = dolfinx.fem.Expression(u, ref_x, comm=MPI.COMM_SELF) all_values = expr.eval(mesh, self._cells) # Diagonalize values (num_cells, num_points, num_dofs, bs) -> (num_cells, num_dofs) if Version(dolfinx.__version__) <= Version("0.9.0"): basis_values = np.empty((len(self._cells), num_dofs), dtype=all_values.dtype) for i in range(len(self._cells)): basis_values[i] = sum( [ all_values[i, i * num_dofs * bs : (i + 1) * num_dofs * bs][ j * num_dofs : (j + 1) * num_dofs ] for j in range(bs) ] ) else: basis_values = np.zeros( (len(self._cells), num_dofs), dtype=dolfinx.default_scalar_type ) if bs == 1: # Values have shape (num_cells, num_points, num_dofs) for i in range(len(self._cells)): basis_values[i] = all_values[i, i, :] else: # Values have shape (num_cells, num_points, bs, num_dofs*bs) for i in range(len(self._cells)): basis_values[i] = sum(all_values[i, i, j, :] for j in range(bs)) else: basis_values = np.zeros((0, num_dofs), dtype=dolfinx.default_scalar_type) self._basis_values = basis_values def apply_to_vector( self, b: dolfinx.fem.Function | dolfinx.la.Vector | PETSc.Vec, recompute: bool = False ): """Apply the point sources to a vector. Args: b: The vector to apply the point sources to. recompute: If the point sources should be recomputed before applying. Recomputation should only be done if the mesh geometry has been modified. Note: The user is responsible for forward scattering of the vector after applying the point sources. Note: If a PETSc vector is passed in, one has to call ``b.assemble()`` prior to solving the linear system (post scattering). """ if recompute: self.recompute_sources() self.compute_cell_contributions() # Apply the point sources to the vector _dofs = self._function_space.dofmap.list[self._cells] unrolled_dofs = unroll_dofmap(_dofs, self._function_space.dofmap.bs) for dofs, values in zip(unrolled_dofs, self._basis_values, strict=True): if isinstance(b, dolfinx.fem.Function): b.x.array[dofs] += values * self._magnitude elif isinstance(b, dolfinx.la.Vector): b.array[dofs] += values * self._magnitude elif isinstance(b, PETSc.Vec): b.setValuesLocal( dofs, values * self._magnitude, addv=PETSc.InsertMode.ADD_VALUES, ) scientificcomputing-scifem-fe6f069/src/scifem/solvers.py000066400000000000000000000556501501414614200235700ustar00rootroot00000000000000from __future__ import annotations from typing import Callable import logging from packaging.version import parse as _v import numpy as np import ufl import dolfinx __all__ = ["NewtonSolver", "BlockedNewtonSolver"] if dolfinx.has_petsc4py and dolfinx.has_petsc: logger = logging.getLogger(__name__) from petsc4py import PETSc import dolfinx.fem.petsc # assemble_vector_block(scale=...) is renamed assemble_vector_block(alpha=...) # in 0.9 _alpha_kw: str = "alpha" if _v(dolfinx.__version__) < _v("0.9"): _alpha_kw = "scale" class NewtonSolver: max_iterations: int _bcs: list[dolfinx.fem.DirichletBC] A: PETSc.Mat b: PETSc.Vec _J: dolfinx.fem.Form | ufl.form.Form _F: dolfinx.fem.Form | ufl.form.Form _dx: PETSc.Vec _error_on_convergence: bool _pre_solve_callback: Callable[["NewtonSolver"], None] | None _post_solve_callback: Callable[["NewtonSolver"], None] | None def __init__( self, F: list[dolfinx.fem.Form], J: list[list[dolfinx.fem.Form]], w: list[dolfinx.fem.Function], bcs: list[dolfinx.fem.DirichletBC] | None = None, max_iterations: int = 5, petsc_options: dict[str, str | float | int | None] | None = None, error_on_nonconvergence: bool = True, ): """ Create a Newton solver for a block nonlinear problem ``F(u) = 0``. Solved as ``J(u) du = -F(u)``, where ``J`` is the Jacobian of ``F``. Args: F: List of forms defining the residual J: List of lists of forms defining the Jacobian w: List of functions representing the solution bcs: List of Dirichlet boundary conditions max_iterations: Maximum number of iterations in Newton solver petsc_options: PETSc options for Krylov subspace solver. error_on_nonconvergence: Raise an error if the linear solver does not converge or Newton solver doesn't converge """ # Compile forms if not compiled. Will throw error it requires entity maps self._F = dolfinx.fem.form(F) self._J = dolfinx.fem.form(J) # Store solution and accessible/modifiable properties self._pre_solve_callback = None self._post_solve_callback = None self.max_iterations = max_iterations self._error_on_convergence = error_on_nonconvergence self.bcs = [] if bcs is None else bcs self.w = w # Create PETSc objects for block assembly try: self.b = dolfinx.fem.petsc.create_vector_block(self._F) self.A = dolfinx.fem.petsc.create_matrix_block(self._J) self.dx = dolfinx.fem.petsc.create_vector_block(self._F) self.x = dolfinx.fem.petsc.create_vector_block(self._F) except AttributeError: self.b = dolfinx.fem.petsc.create_vector(self._F, kind="mpi") self.A = dolfinx.fem.petsc.create_matrix(self._J, kind="mpi") self.dx = dolfinx.fem.petsc.create_vector(self._F, kind="mpi") self.x = dolfinx.fem.petsc.create_vector(self._F, kind="mpi") self._maps = [ ( form.function_spaces[0].dofmaps(0).index_map, form.function_spaces[0].dofmaps(0).index_map_bs, ) for form in self.F ] # Set PETSc options opts = PETSc.Options() if petsc_options is not None: for k, v in petsc_options.items(): opts[k] = v # Define KSP solver self._solver = PETSc.KSP().create(self.b.getComm().tompi4py()) self._solver.setOperators(self.A) self._solver.setFromOptions() # Set matrix and vector PETSc options self.A.setFromOptions() self.b.setFromOptions() def set_pre_solve_callback(self, callback: Callable[["NewtonSolver"], None]): """Set a callback function that is called before each Newton iteration.""" self._pre_solve_callback = callback def set_post_solve_callback(self, callback: Callable[["NewtonSolver"], None]): """Set a callback function that is called after each Newton iteration.""" self._post_solve_callback = callback def solve(self, atol=1e-6, rtol=1e-8, beta=1.0) -> int: """Solve the nonlinear problem using Newton's method. Args: atol: Absolute tolerance for the update. rtol: Relative tolerance for the update. beta: Damping parameter for the update. Returns: The number of Newton iterations used to converge. Note: The tolerance is on the 0-norm of the update. """ i = 1 while i <= self.max_iterations: if self._pre_solve_callback is not None: self._pre_solve_callback(self) # Pack constants and coefficients try: constants_L = dolfinx.fem.pack_constants(self._F) coeffs_L = dolfinx.fem.pack_coefficients(self._F) constants_a = [ dolfinx.fem.pack_constants(form) if form is not None else np.array([], dtype=self.x.array.dtype) for form in self._J ] coeffs_a = [ {} if form is None else dolfinx.fem.pack_coefficients(form) for form in self._J ] except AttributeError: # NOTE: DOLFINx 0.9 compatibility # Pack constants and coefficients constants_L = [ form and dolfinx.cpp.fem.pack_constants(form._cpp_object) for form in self._F ] coeffs_L = [ dolfinx.cpp.fem.pack_coefficients(form._cpp_object) for form in self._F ] constants_a = [ [ dolfinx.cpp.fem.pack_constants(form._cpp_object) if form is not None else np.array([], dtype=self.x.array.dtype) for form in forms ] for forms in self._J ] coeffs_a = [ [ {} if form is None else dolfinx.cpp.fem.pack_coefficients(form._cpp_object) for form in forms ] for forms in self._J ] # Scatter previous solution `w` to `self.x`, the blocked version used for lifting dolfinx.cpp.la.petsc.scatter_local_vectors( self.x, [si.x.petsc_vec.array_r for si in self.w], [ ( si.function_space.dofmap.index_map, si.function_space.dofmap.index_map_bs, ) for si in self.w ], ) self.x.ghostUpdate(addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD) # Assemble F(u_{i-1}) - J(u_D - u_{i-1}) and set du|_bc= u_D - u_{i-1} with self.b.localForm() as b_local: b_local.set(0.0) try: dolfinx.fem.petsc.assemble_vector_block( self.b, self._F, self._J, bcs=self.bcs, x0=self.x, coeffs_a=coeffs_a, constants_a=constants_a, coeffs_L=coeffs_L, constants_L=constants_L, # dolfinx 0.8 compatibility # this is called 'scale' in 0.8, 'alpha' in 0.9 **{_alpha_kw: -1.0}, ) except AttributeError: dolfinx.fem.petsc.assemble_vector( self.b, self._F, coeffs=coeffs_L, constants=constants_L ) bcs1 = dolfinx.fem.bcs_by_block( dolfinx.fem.extract_function_spaces(self._J, 1), self.bcs ) dolfinx.fem.petsc.apply_lifting( self.b, self._J, bcs=bcs1, x0=self.x, coeffs=coeffs_a, constants=constants_a, alpha=-1.0, ) self.b.ghostUpdate(addv=PETSc.InsertMode.ADD, mode=PETSc.ScatterMode.REVERSE) bcs0 = dolfinx.fem.bcs_by_block( dolfinx.fem.extract_function_spaces(self._F), self.bcs ) dolfinx.fem.petsc.set_bc(self.b, bcs0, x0=self.x, alpha=-1.0) self.b.ghostUpdate(PETSc.InsertMode.INSERT_VALUES, PETSc.ScatterMode.FORWARD) # Assemble Jacobian self.A.zeroEntries() try: dolfinx.fem.petsc.assemble_matrix_block( self.A, self._J, bcs=self.bcs, constants=constants_a, coeffs=coeffs_a ) except AttributeError: dolfinx.fem.petsc.assemble_matrix( self.A, self._J, self.bcs, coeffs=coeffs_a, constants=constants_a ) self.A.assemble() self._solver.solve(self.b, self.dx) if self._error_on_convergence: if (status := self._solver.getConvergedReason()) <= 0: raise RuntimeError(f"Linear solver did not converge, got reason: {status}") # Update solution offset_start = 0 for s in self.w: num_sub_dofs = ( s.function_space.dofmap.index_map.size_local * s.function_space.dofmap.index_map_bs ) s.x.petsc_vec.array_w[:num_sub_dofs] -= ( beta * self.dx.array_r[offset_start : offset_start + num_sub_dofs] ) s.x.petsc_vec.ghostUpdate( addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD ) offset_start += num_sub_dofs if self._post_solve_callback is not None: self._post_solve_callback(self) # Compute norm of update residual = self.dx.norm(PETSc.NormType.NORM_2) if i == 1: self.residual_0 = residual relative_residual = residual / max(self.residual_0, atol) logger.info( f"Newton iteration {i}" f": r (abs) = {residual} (tol={atol}), " f"r (rel) = {relative_residual} (tol={rtol})" ) if relative_residual < rtol or residual < atol: return i i += 1 if self._error_on_convergence: raise RuntimeError("Newton solver did not converge") else: return self.max_iterations @property def F(self): """The list of residuals where each entry is a ``dolfinx.fem.Form``.""" return self._F @property def J(self): """ The Jacobian blocks represented as lists of lists where each entry is a ``dolfinx.fem.Form``. """ return self._J def __del__(self): """Clean up the solver by destroying PETSc objects.""" self.A.destroy() self.b.destroy() self.dx.destroy() self._solver.destroy() self.x.destroy() class BlockedNewtonSolver(dolfinx.cpp.nls.petsc.NewtonSolver): def __init__( self, F: list[ufl.form.Form], u: list[dolfinx.fem.Function], bcs: list[dolfinx.fem.DirichletBC] = [], J: list[list[ufl.form.Form]] | None = None, form_compiler_options: dict | None = None, jit_options: dict | None = None, petsc_options: dict | None = None, entity_maps: dict | None = None, ): """Initialize solver for solving a non-linear problem using Newton's method. Args: F: List of PDE residuals [F_0(u, v_0), F_1(u, v_1), ...] u: List of unknown functions u=[u_0, u_1, ...] bcs: List of Dirichlet boundary conditions J: UFL representation of the Jacobian (Optional) Note: If not provided, the Jacobian will be computed using the assumption that the test functions come from a ``ufl.MixedFunctionSpace`` form_compiler_options: Options used in FFCx compilation of this form. Run ``ffcx --help`` at the command line to see all available options. jit_options: Options used in CFFI JIT compilation of C code generated by FFCx. See ``python/dolfinx/jit.py`` for all available options. Takes priority over all other option values. petsc_options: Options passed to the PETSc Krylov solver. entity_maps: Maps used to map entities between different meshes. Only needed if the forms have not been compiled a priori, and has coefficients, test, or trial functions that are defined on different meshes. """ # Initialize base class super().__init__(u[0].function_space.mesh.comm) # Set PETSc options for Krylov solver prefix = self.krylov_solver.getOptionsPrefix() if prefix is None: prefix = "" if petsc_options is not None: # Set PETSc options opts = PETSc.Options() opts.prefixPush(prefix) for k, v in petsc_options.items(): opts[k] = v opts.prefixPop() self.krylov_solver.setFromOptions() self._F = dolfinx.fem.form( F, form_compiler_options=form_compiler_options, jit_options=jit_options, entity_maps=entity_maps, ) # Create the Jacobian matrix, dF/du if J is None: if _v(dolfinx.__version__) < _v("0.9"): raise RuntimeError( "Automatic computation of Jacobian for blocked problem is only" + "supported in DOLFINx 0.9 and later" ) du = ufl.TrialFunctions(ufl.MixedFunctionSpace(*[ui.function_space for ui in u])) J = ufl.extract_blocks( sum(ufl.derivative(sum(F), u[i], du[i]) for i in range(len(u))) ) self._a = dolfinx.fem.form( J, form_compiler_options=form_compiler_options, jit_options=jit_options, entity_maps=entity_maps, ) self._bcs = bcs self._u = u self._pre_solve_callback: Callable[["BlockedNewtonSolver"], None] | None = None self._post_solve_callback: Callable[["BlockedNewtonSolver"], None] | None = None # Create structures for holding arrays and matrix try: self._b = dolfinx.fem.petsc.create_vector_block(self._F) self._J = dolfinx.fem.petsc.create_matrix_block(self._a) self._dx = dolfinx.fem.petsc.create_vector_block(self._F) self._x = dolfinx.fem.petsc.create_vector_block(self._F) except AttributeError: self._b = dolfinx.fem.petsc.create_vector(self._F, kind="mpi") self._J = dolfinx.fem.petsc.create_matrix(self._a, kind="mpi") self._dx = dolfinx.fem.petsc.create_vector(self._F, kind="mpi") self._x = dolfinx.fem.petsc.create_vector(self._F, kind="mpi") self._maps = [ ( form.function_spaces[0].dofmaps(0).index_map, form.function_spaces[0].dofmaps(0).index_map_bs, ) for form in self._F ] self._J.setOptionsPrefix(prefix) self._J.setFromOptions() self.setJ(self._assemble_jacobian, self._J) self.setF(self._assemble_residual, self._b) self.set_form(self._pre_newton_iteration) self.set_update(self._update_function) def set_pre_solve_callback(self, callback: Callable[["BlockedNewtonSolver"], None]): """Set a callback function that is called before each Newton iteration.""" self._pre_solve_callback = callback def set_post_solve_callback(self, callback: Callable[["BlockedNewtonSolver"], None]): """Set a callback function that is called after each Newton iteration.""" self._post_solve_callback = callback @property def L(self) -> list[dolfinx.fem.Form]: """Compiled linear form (the residual form)""" return self._F @property def a(self) -> list[list[dolfinx.fem.Form]]: """Compiled bilinear form (the Jacobian form)""" return self._a @property def u(self): return self._u def __del__(self): self._J.destroy() self._b.destroy() self._dx.destroy() self._x.destroy() def _pre_newton_iteration(self, x: PETSc.Vec) -> None: """Function called before the residual or Jacobian is computed. Args: x: The vector containing the latest solution """ if self._pre_solve_callback is not None: self._pre_solve_callback(self) # Scatter previous solution `u=[u_0, ..., u_N]` to `x`; the # blocked version used for lifting dolfinx.cpp.la.petsc.scatter_local_vectors( x, [ui.x.petsc_vec.array_r for ui in self._u], [ ( ui.function_space.dofmap.index_map, ui.function_space.dofmap.index_map_bs, ) for ui in self._u ], ) x.ghostUpdate(addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD) def _assemble_residual(self, x: PETSc.Vec, b: PETSc.Vec) -> None: """Assemble the residual F into the vector b. Args: x: The vector containing the latest solution b: Vector to assemble the residual into """ # Assemble F(u_{i-1}) - J(u_D - u_{i-1}) and set du|_bc= u_D - u_{i-1} with b.localForm() as b_local: b_local.set(0.0) try: dolfinx.fem.petsc.assemble_vector_block( b, self._F, self._a, bcs=self._bcs, x0=x, # dolfinx 0.8 compatibility # this is called 'scale' in 0.8, 'alpha' in 0.9 **{_alpha_kw: -1.0}, ) except AttributeError: dolfinx.fem.petsc.assemble_vector(b, self._F) bcs1 = dolfinx.fem.bcs_by_block( dolfinx.fem.extract_function_spaces(self._a, 1), self._bcs ) dolfinx.fem.petsc.apply_lifting(b, self._a, bcs=bcs1, x0=x, alpha=-1.0) b.ghostUpdate(addv=PETSc.InsertMode.ADD, mode=PETSc.ScatterMode.REVERSE) bcs0 = dolfinx.fem.bcs_by_block( dolfinx.fem.extract_function_spaces(self._F), self._bcs ) dolfinx.fem.petsc.set_bc(b, bcs0, x0=x, alpha=-1.0) b.ghostUpdate(PETSc.InsertMode.INSERT_VALUES, PETSc.ScatterMode.FORWARD) def _assemble_jacobian(self, x: PETSc.Vec, A: PETSc.Mat) -> None: """Assemble the Jacobian matrix. Args: x: The vector containing the latest solution """ # Assemble Jacobian A.zeroEntries() try: dolfinx.fem.petsc.assemble_matrix_block(A, self._a, bcs=self._bcs) except AttributeError: dolfinx.fem.petsc.assemble_matrix(A, self._a, self._bcs) A.assemble() def _update_function(self, solver, dx: PETSc.Vec, x: PETSc.Vec): if self._post_solve_callback is not None: self._post_solve_callback(self) # Update solution offset_start = 0 for ui in self._u: Vi = ui.function_space num_sub_dofs = Vi.dofmap.index_map.size_local * Vi.dofmap.index_map_bs ui.x.petsc_vec.array_w[:num_sub_dofs] -= ( self.relaxation_parameter * dx.array_r[offset_start : offset_start + num_sub_dofs] ) ui.x.petsc_vec.ghostUpdate( addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD ) offset_start += num_sub_dofs def solve(self): """Solve non-linear problem into function. Returns the number of iterations and if the solver converged.""" n, converged = super().solve(self._x) self._x.ghostUpdate(addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD) return n, converged else: class NewtonSolver: # type: ignore[no-redef] def __init__(self, *args, **kwargs): raise RuntimeError( "NewtonSolver is not available in this version of DOLFINx. " "Please install a version of DOLFINx with PETSc4py support." ) class BlockedNewtonSolver: # type: ignore[no-redef] def __init__(self, *args, **kwargs): raise RuntimeError( "BlockedNewtonSolver is not available in this version of DOLFINx. " "Please install a version of DOLFINx with PETSc4py support." ) scientificcomputing-scifem-fe6f069/src/scifem/utils.py000066400000000000000000000011371501414614200232220ustar00rootroot00000000000000from __future__ import annotations import numpy.typing as npt import numpy as np def unroll_dofmap(dofs: npt.NDArray[np.int32], bs: int) -> npt.NDArray[np.int32]: """ Given a two-dimensional dofmap of size `(num_cells, num_dofs_per_cell)` Expand the dofmap by its block size such that the resulting array is of size `(num_cells, bs*num_dofs_per_cell)` """ num_cells, num_dofs_per_cell = dofs.shape unrolled_dofmap = np.repeat(dofs, bs).reshape(num_cells, num_dofs_per_cell * bs) * bs unrolled_dofmap += np.tile(np.arange(bs), num_dofs_per_cell) return unrolled_dofmap scientificcomputing-scifem-fe6f069/src/scifem/xdmf.py000066400000000000000000000600331501414614200230200ustar00rootroot00000000000000from __future__ import annotations import logging import typing import xml.etree.ElementTree as ET import contextlib from pathlib import Path import os import abc import functools import warnings from mpi4py import MPI import numpy as np import numpy.typing as npt import dolfinx logger = logging.getLogger(__name__) def deprecated(func): """This is a decorator which can be used to mark functions as deprecated. It will result in a warning being emitted when the function is used.""" @functools.wraps(func) def new_func(*args, **kwargs): warnings.simplefilter("always", DeprecationWarning) # turn off filter msg = ( "Call to deprecated function {}.".format(func.__name__), "Please use the class scifem.xdmf.XDMFFile instead.", ) logger.warning(msg) warnings.warn( msg, category=DeprecationWarning, stacklevel=2, ) warnings.simplefilter("default", DeprecationWarning) # reset filter return func(*args, **kwargs) return new_func class XDMFData(typing.Protocol): @property def points(self) -> npt.NDArray[np.float64]: ... @property def bs(self) -> int: ... @property def num_dofs_global(self) -> int: ... @deprecated def write_xdmf( functions: typing.Sequence[dolfinx.fem.Function], filename: os.PathLike, h5name: Path, xdmfdata: XDMFData, ) -> None: """Write the XDMF file for the point cloud. Args: functions: List of functions to write to the point cloud. filename: The name of the file to write the XDMF to. h5name: The name of the HDF5 file. xdmfdata: The XDMF data. Note: This function does not check the validity of the input data, i.e. all functions in ``functions`` are assumed to share the same function space, including ``block_size``. """ xdmf = ET.Element("XDMF") xdmf.attrib["Version"] = "3.0" xdmf.attrib["xmlns:xi"] = "http://www.w3.org/2001/XInclude" domain = ET.SubElement(xdmf, "Domain") grid = ET.SubElement(domain, "Grid") grid.attrib["GridType"] = "Uniform" grid.attrib["Name"] = "Point Cloud" topology = ET.SubElement(grid, "Topology") topology.attrib["NumberOfElements"] = str(xdmfdata.num_dofs_global) topology.attrib["TopologyType"] = "PolyVertex" topology.attrib["NodesPerElement"] = "1" top_data = ET.SubElement(topology, "DataItem") top_data.attrib["Dimensions"] = f"{xdmfdata.num_dofs_global} {1}" top_data.attrib["Format"] = "HDF" top_data.text = f"{h5name.name}:/Step0/Cells" geometry = ET.SubElement(grid, "Geometry") geometry.attrib["GeometryType"] = "XYZ" for u in functions: it0 = ET.SubElement(geometry, "DataItem") it0.attrib["Dimensions"] = f"{xdmfdata.num_dofs_global} {xdmfdata.points.shape[1]}" it0.attrib["Format"] = "HDF" it0.text = f"{h5name.name}:/Step0/Points" attrib = ET.SubElement(grid, "Attribute") attrib.attrib["Name"] = u.name out_bs = xdmfdata.bs if out_bs == 1: attrib.attrib["AttributeType"] = "Scalar" else: if out_bs == 2: # Pad to 3D out_bs = 3 attrib.attrib["AttributeType"] = "Vector" attrib.attrib["Center"] = "Node" it1 = ET.SubElement(attrib, "DataItem") it1.attrib["Dimensions"] = f"{xdmfdata.num_dofs_global} {out_bs}" it1.attrib["Format"] = "HDF" it1.text = f"{h5name.name}:/Step0/Values_{u.name}" text = [ '\n\n', ET.tostring(xdmf, encoding="unicode"), ] Path(filename).with_suffix(".xdmf").write_text("".join(text)) class FunctionSpaceData(typing.NamedTuple): """Data class for function space information.""" points: npt.NDArray[np.float64] bs: int num_dofs_global: int num_dofs_local: int local_range: npt.NDArray[np.int64] comm: MPI.Intracomm @property def points_out(self) -> npt.NDArray[np.float64]: """Pad points to be 3D""" return np.ascontiguousarray(self.points[: self.num_dofs_local, :]) @contextlib.contextmanager def h5pyfile(h5name, filemode="r", force_serial: bool = False, comm=None): """Context manager for opening an HDF5 file with h5py. Args: h5name: The name of the HDF5 file. filemode: The file mode. force_serial: Force serial access to the file. comm: The MPI communicator """ import h5py if comm is None: comm = MPI.COMM_WORLD if h5py.h5.get_config().mpi and comm.size > 1 and not force_serial: h5file = h5py.File(h5name, filemode, driver="mpio", comm=comm) else: if comm.size > 1 and not force_serial: raise ValueError( f"h5py is not installed with MPI support, while using {comm.size} processes.", "If you really want to do this, turn on the `force_serial` flag.", ) h5file = h5py.File(h5name, filemode) yield h5file h5file.close() @deprecated def write_hdf5_h5py( functions: typing.Sequence[dolfinx.fem.Function], h5name: Path, data: FunctionSpaceData | None = None, ) -> None: """Write the point cloud to an HDF5 file using h5py. Args: functions: The functions to write to the point cloud. h5name: The name of the file to write the point cloud to. data: The function space data. Note: All input ``functions`` has to share the same function space. """ if len(functions) == 0: return if data is None: data = check_function_space(functions) if data is None: warnings.warn("No functions to write to point cloud") return with h5pyfile(h5name=h5name, filemode="w", comm=data.comm) as h5file: step = h5file.create_group(np.bytes_("Step0")) points = step.create_dataset( "Points", (data.num_dofs_global, data.points.shape[1]), dtype=data.points.dtype ) points[data.local_range[0] : data.local_range[1], :] = data.points_out cells = step.create_dataset("Cells", (data.num_dofs_global,), dtype=np.int64) cells[data.local_range[0] : data.local_range[1]] = np.arange( data.local_range[0], data.local_range[1], dtype=np.int64 ) for u in functions: # Pad array to 3D if vector space with 2 components array = np.zeros( (data.num_dofs_local, data.bs if data.bs != 2 else 3), dtype=u.x.array.dtype ) array[:, : data.bs] = u.x.array[: data.num_dofs_local * data.bs].reshape(-1, data.bs) dset = step.create_dataset( f"Values_{u.name}", (data.num_dofs_global, array.shape[1]), dtype=array.dtype ) dset[data.local_range[0] : data.local_range[1], :] = array @deprecated def write_hdf5_adios( functions: typing.Sequence[dolfinx.fem.Function], h5name: Path, data: FunctionSpaceData | None = None, ) -> None: """Write the point cloud to an HDF5 file using ADIOS2. Args: functions: The functions to write to the point cloud. h5name: The name of the file to write the point cloud to. data: The function space data. Note: All input ``functions`` has to share the same function space. """ import adios2 def resolve_adios_scope(adios2): return adios2 if not hasattr(adios2, "bindings") else adios2.bindings adios2 = resolve_adios_scope(adios2) if len(functions) == 0: return if data is None: data = check_function_space(functions) if data is None: warnings.warn("No functions to write to point cloud") return # Create ADIOS2 reader adios = adios2.ADIOS(data.comm) io = adios.DeclareIO("Point cloud writer") io.SetEngine("HDF5") outfile = io.Open(h5name.as_posix(), adios2.Mode.Write) pointvar = io.DefineVariable( "Points", data.points_out, shape=[data.num_dofs_global, data.points.shape[1]], start=[data.local_range[0], 0], count=[data.num_dofs_local, data.points.shape[1]], ) outfile.Put(pointvar, data.points_out) cells = np.arange(data.local_range[0], data.local_range[1], dtype=np.int64) cellvar = io.DefineVariable( "Cells", cells, shape=[data.num_dofs_global], start=[data.local_range[0]], count=[data.num_dofs_local], ) outfile.Put(cellvar, cells) for u in functions: array = np.zeros( (data.num_dofs_local, data.bs if data.bs != 2 else 3), dtype=u.x.array.dtype ) array[:, : data.bs] = u.x.array[: data.num_dofs_local * data.bs].reshape(-1, data.bs) valuevar = io.DefineVariable( f"Values_{u.name}", array, shape=[data.num_dofs_global, array.shape[1]], start=[data.local_range[0], 0], count=[data.num_dofs_local, array.shape[1]], ) outfile.Put(valuevar, array) outfile.PerformPuts() outfile.Close() assert adios.RemoveIO("Point cloud writer") def create_function_space_data(V: dolfinx.fem.FunctionSpace) -> FunctionSpaceData: """Create function space data from a function space. Args: V: The function space. Returns: The function space data. """ points = V.tabulate_dof_coordinates() bs = V.dofmap.index_map_bs index_map = V.dofmap.index_map comm = V.mesh.comm return FunctionSpaceData( points=points, bs=bs, num_dofs_global=index_map.size_global, num_dofs_local=index_map.size_local, local_range=np.array(index_map.local_range, dtype=np.int64), comm=comm, ) def check_function_space( functions: typing.Sequence[dolfinx.fem.Function], ) -> FunctionSpaceData | None: """Check that all functions are in the same function space, and return the function space data. Args: functions: The functions to check. Returns: The function space data if all functions are in the same function space, otherwise None. """ if len(functions) == 0: return None # Check that all functions are in the same function space u = functions[0] for v in functions[1:]: if u.function_space != v.function_space: raise ValueError("All functions must be in the same function space.") return create_function_space_data(u.function_space) @deprecated def create_pointcloud( filename: os.PathLike, functions: typing.Sequence[dolfinx.fem.Function] ) -> None: """Create a point cloud from a list of functions to be visualized in Paraview. The point cloud is written to a file in XDMF format. Args: filename: The name of the file to write the point cloud to. functions: The functions to write to the point cloud. Note: This is useful for visualizing functions in quadrature spaces. Note: Any function space that can call `tabulate_dof_coordinates` can be used. Note: ADIOS2 is the preferred backend for writing HDF5 files, and will be used if available. If ADIOS2 is not available, `h5py` will be used. """ data = check_function_space(functions) if data is None: warnings.warn("No functions to write to point cloud") return h5name = Path(filename).with_suffix(".h5") # Write XDMF on rank 0 if data.comm.rank == 0: write_xdmf(functions, filename, h5name, data) try: write_hdf5_adios(functions=functions, h5name=h5name, data=data) except (ImportError, TypeError, ValueError): warnings.warn("ADIOS2 not available, using h5py", stacklevel=2) write_hdf5_h5py(functions=functions, h5name=h5name, data=data) class BaseXDMFFile(abc.ABC): filename: os.PathLike filemode: typing.Literal["r", "a", "w"] backend: typing.Literal["h5py", "adios2"] _data: FunctionSpaceData @property @abc.abstractmethod def data_names(self) -> list[str]: """The names of the data.""" @property @abc.abstractmethod def data_arrays(self) -> list[npt.NDArray[np.floating]]: """The data arrays.""" ... def __post_init__(self) -> None: self.h5name = Path(self.filename).with_suffix(".h5") self.xdmfname = Path(self.filename).with_suffix(".xdmf") if self.filemode == "r": if not self.h5name.exists(): raise FileNotFoundError(f"{self.h5name} does not exist") if not self.xdmfname.exists(): raise FileNotFoundError(f"{self.xdmfname} does not exist") elif self.filemode == "w": # Overwrite existing files so make sure they don't exist self.h5name.unlink(missing_ok=True) self.xdmfname.unlink(missing_ok=True) self._time_values: dict[float, int] = {} def _init_backend(self) -> None: assert self.backend in [ "h5py", "adios2", ], f"Unknown backend {self.backend}, must be 'h5py' or 'adios2'" if self.backend == "adios2": try: self._init_adios() except (ImportError, TypeError, ValueError): msg = "ADIOS2 not available, using h5py" warnings.warn(msg) logging.warning(msg) self.backend = "h5py" if self.backend == "h5py": self._init_h5py() def _init_h5py(self) -> None: logger.debug("Initializing h5py") self._outfile = h5pyfile( h5name=self.h5name, filemode=self.filemode, comm=self._data.comm ).__enter__() self._step = self._outfile.create_group(np.bytes_("Step0")) points = self._step.create_dataset( "Points", (self._data.num_dofs_global, self._data.points.shape[1]), dtype=self._data.points.dtype, ) points[self._data.local_range[0] : self._data.local_range[1], :] = self._data.points_out cells = self._step.create_dataset("Cells", (self._data.num_dofs_global,), dtype=np.int64) cells[self._data.local_range[0] : self._data.local_range[1]] = np.arange( self._data.local_range[0], self._data.local_range[1], dtype=np.int64 ) def _write_h5py(self, index: int) -> None: logger.debug(f"Writing h5py at time {index}") for data_name, data_array in zip(self.data_names, self.data_arrays): # Pad array to 3D if vector space with 2 components array = np.zeros( (self._data.num_dofs_local, self._data.bs if self._data.bs != 2 else 3), dtype=data_array.dtype, ) array[:, : self._data.bs] = data_array[ : self._data.num_dofs_local * self._data.bs ].reshape(-1, self._data.bs) dset = self._step.create_dataset( f"Values_{data_name}_{index}", (self._data.num_dofs_global, array.shape[1]), dtype=array.dtype, ) dset[self._data.local_range[0] : self._data.local_range[1], :] = array def _close_h5py(self) -> None: logger.debug("Closing HDF5 file") self._outfile.close() def _init_adios(self) -> None: logger.debug("Initializing ADIOS2") import adios2 def resolve_adios_scope(adios2): return adios2 if not hasattr(adios2, "bindings") else adios2.bindings adios2 = resolve_adios_scope(adios2) # Create ADIOS2 reader self._adios = adios2.ADIOS(self._data.comm) self._io = self._adios.DeclareIO("Point cloud writer") self._io.SetEngine("HDF5") self._outfile = self._io.Open(self.h5name.as_posix(), adios2.Mode.Write) pointvar = self._io.DefineVariable( "Points", self._data.points_out, shape=[self._data.num_dofs_global, self._data.points.shape[1]], start=[self._data.local_range[0], 0], count=[self._data.num_dofs_local, self._data.points.shape[1]], ) self._outfile.Put(pointvar, self._data.points_out) cells = np.arange(self._data.local_range[0], self._data.local_range[1], dtype=np.int64) cellvar = self._io.DefineVariable( "Cells", cells, shape=[self._data.num_dofs_global], start=[self._data.local_range[0]], count=[self._data.num_dofs_local], ) self._outfile.Put(cellvar, cells) def _write_adios(self, index: int) -> None: logger.debug(f"Writing adios at time {index}") for data_name, data_array in zip(self.data_names, self.data_arrays): array = np.zeros( (self._data.num_dofs_local, self._data.bs if self._data.bs != 2 else 3), dtype=data_array.dtype, ) array[:, : self._data.bs] = data_array[ : self._data.num_dofs_local * self._data.bs ].reshape(-1, self._data.bs) valuevar = self._io.DefineVariable( f"Values_{data_name}_{index}", array, shape=[self._data.num_dofs_global, array.shape[1]], start=[self._data.local_range[0], 0], count=[self._data.num_dofs_local, array.shape[1]], ) self._outfile.Put(valuevar, array) self._outfile.PerformPuts() def _close_adios(self) -> None: logger.debug("Closing ADIOS2 file") try: self._outfile.Close() assert self._adios.RemoveIO("Point cloud writer") except ValueError: # File is allready closed logger.debug("ADIOS2 file already closed") def close(self) -> None: """Close the XDMF file.""" logger.debug("Closing XDMF file") if self.backend == "adios2": self._close_adios() elif self.backend == "h5py": self._close_h5py() def _write_xdmf(self) -> None: logger.debug("Writing XDMF file") xdmf = ET.Element("Xdmf") xdmf.attrib["Version"] = "3.0" xdmf.attrib["xmlns:xi"] = "http://www.w3.org/2001/XInclude" domain = ET.SubElement(xdmf, "Domain") grid = ET.SubElement(domain, "Grid") grid.attrib["GridType"] = "Uniform" grid.attrib["Name"] = "Point Cloud" topology = ET.SubElement(grid, "Topology") topology.attrib["NumberOfElements"] = str(self._data.num_dofs_global) topology.attrib["TopologyType"] = "PolyVertex" topology.attrib["NodesPerElement"] = "1" top_data = ET.SubElement(topology, "DataItem") top_data.attrib["Dimensions"] = f"{self._data.num_dofs_global} {1}" top_data.attrib["Format"] = "HDF" top_data.text = f"{self.h5name.name}:/Step0/Cells" geometry = ET.SubElement(grid, "Geometry") geometry.attrib["GeometryType"] = "XYZ" it0 = ET.SubElement(geometry, "DataItem") it0.attrib["Dimensions"] = f"{self._data.num_dofs_global} {self._data.points.shape[1]}" it0.attrib["Format"] = "HDF" it0.text = f"{self.h5name.name}:/Step0/Points" for name in self.data_names: ugrid_collection = ET.SubElement(domain, "Grid") ugrid_collection.attrib["GridType"] = "Collection" ugrid_collection.attrib["CollectionType"] = "Temporal" ugrid_collection.attrib["Name"] = name for step, time_value in enumerate(sorted(self._time_values)): ugrid = ET.SubElement(ugrid_collection, "Grid") ugrid.attrib["GridType"] = "Uniform" ugrid.attrib["Name"] = name xp = ET.SubElement(ugrid, "xi:include") xp.attrib["xpointer"] = ( "xpointer(/Xdmf/Domain/Grid[@GridType='Uniform'][1]/*[self::Topology or self::Geometry])" # noqa: E501 ) time = ET.SubElement(ugrid, "Time") time.attrib["Value"] = str(time_value) attrib = ET.SubElement(ugrid, "Attribute") attrib.attrib["Name"] = name out_bs = self._data.bs if out_bs == 1: attrib.attrib["AttributeType"] = "Scalar" else: if out_bs == 2: # Pad to 3D out_bs = 3 attrib.attrib["AttributeType"] = "Vector" attrib.attrib["Center"] = "Node" it1 = ET.SubElement(attrib, "DataItem") it1.attrib["Dimensions"] = f"{self._data.num_dofs_global} {out_bs}" it1.attrib["Format"] = "HDF" it1.text = f"{self.h5name.name}:/Step0/Values_{name}_{step}" ET.indent(xdmf) text = [ '\n\n', ET.tostring(xdmf, encoding="unicode"), ] self.xdmfname.write_text("".join(text)) def __enter__(self): return self def __exit__(self, exc_type, exc_value, traceback): self.close() def __del__(self): self.close() def write(self, time: float) -> None: """Write the point cloud at a given time. Args: time: The time value. """ logger.debug(f"Writing time {time}") time = float(time) if time in self._time_values: msg = f"Time {time} already written to file. Skipping." logger.warning(msg) return index = len(self._time_values) self._time_values[time] = index self._write_xdmf() if self.backend == "adios2": self._write_adios(index) elif self.backend == "h5py": self._write_h5py(index) class XDMFFile(BaseXDMFFile): def __init__( self, filename: os.PathLike, functions: typing.Sequence[dolfinx.fem.Function], filemode: typing.Literal["r", "a", "w"] = "w", backend: typing.Literal["h5py", "adios2"] = "adios2", ) -> None: self.functions = functions self.filename = filename self.filemode = filemode self.backend = backend super().__post_init__() if len(self.functions) == 0: raise ValueError("No functions to write to point cloud") for f in self.functions: if not isinstance(f, dolfinx.fem.Function): raise ValueError("All functions must be of type dolfinx.fem.Function") data = check_function_space(self.functions) if data is None: raise ValueError("All functions must be in the same function space") self._data = data self._init_backend() @property def data_names(self) -> list[str]: return [f.name for f in self.functions] @property def data_arrays(self) -> list[npt.NDArray[np.floating]]: return [f.x.array for f in self.functions] class NumpyXDMFFile(BaseXDMFFile): def __init__( self, filename: os.PathLike, arrays: list[npt.NDArray[np.floating]], function_space_data: FunctionSpaceData, filemode: typing.Literal["r", "a", "w"] = "w", backend: typing.Literal["h5py", "adios2"] = "adios2", array_names: list[str] | None = None, ) -> None: if len(arrays) == 0: raise ValueError("No arrays to write to point cloud") for f in arrays: if not isinstance(f, np.ndarray): raise ValueError("All arrays must be of type numpy.ndarray") f0 = arrays[0] for f in arrays[1:]: if f.shape != f0.shape: raise ValueError("All arrays must have the same shape") self._data_arrays = arrays self._data = function_space_data # FIXME: Should we do some checks here on the data? if array_names is None: array_names = [f"array_{i}" for i in range(len(arrays))] self._data_names = array_names self.filename = filename self.filemode = filemode self.backend = backend super().__post_init__() self._init_backend() @property def data_names(self) -> list[str]: return self._data_names @property def data_arrays(self) -> list[npt.NDArray[np.floating]]: return self._data_arrays scientificcomputing-scifem-fe6f069/tests/000077500000000000000000000000001501414614200206135ustar00rootroot00000000000000scientificcomputing-scifem-fe6f069/tests/test_assembly.py000066400000000000000000000150671501414614200240540ustar00rootroot00000000000000from mpi4py import MPI from scifem import assemble_scalar, norm import scifem.petsc from dolfinx.mesh import create_unit_square, exterior_facet_indices import dolfinx import basix.ufl from dolfinx.fem import ( Function, functionspace, Constant, form, locate_dofs_topological, dirichletbc, ) from dolfinx import default_scalar_type import ufl import pytest import numpy as np @pytest.mark.parametrize("gtype", [np.float64, np.float32]) def test_assemble_scalar_spatial(gtype): mesh = create_unit_square(MPI.COMM_WORLD, 3, 5, dtype=gtype) x = ufl.SpatialCoordinate(mesh) f = x[0] ** 2 * x[1] * ufl.dx tol = 50 * np.finfo(gtype).eps assert np.isclose(assemble_scalar(f), 1 / 3 * 1 / 2, atol=tol) @pytest.mark.parametrize( "gtype, dtype", [ [np.float64, np.float64], [np.float64, np.complex128], [np.float32, np.float32], [np.float32, np.complex64], ], ) def test_assemble_scalar_constant(gtype, dtype): mesh = create_unit_square(MPI.COMM_WORLD, 3, 5, dtype=gtype) f = Constant(mesh, dtype(2.31)) tol = 50 * np.finfo(gtype).eps assert np.isclose(assemble_scalar(f * ufl.dx), f.value, atol=tol) @pytest.mark.parametrize( "gtype, dtype", [ [np.float64, np.float64], [np.float64, np.complex128], [np.float32, np.float32], [np.float32, np.complex64], ], ) def test_assemble_scalar_coefficient(gtype, dtype): mesh = create_unit_square(MPI.COMM_WORLD, 5, 5, dtype=gtype) V = functionspace(mesh, ("Lagrange", 3)) u = Function(V, dtype=dtype) u.interpolate(lambda x: 3 * x[0] + 2 * x[1] ** 3) tol = 50 * np.finfo(gtype).eps assert np.isclose(assemble_scalar(u * ufl.dx), gtype(3 / 2 + 2 / 4), atol=tol) def test_incompatible_coeff_function(): mesh = create_unit_square(MPI.COMM_WORLD, 5, 5, dtype=np.float64) V = functionspace(mesh, ("Lagrange", 3)) u = Function(V, dtype=np.float64) u.interpolate(lambda x: 3 * x[0] + 2 * x[1] ** 3) c = Constant(mesh, np.complex128(2.31)) with pytest.raises( RuntimeError, match="All coefficients and constants must have the same data type" ): assemble_scalar(u * c * ufl.dx) @pytest.mark.parametrize( "gtype, dtype", [ [np.float64, np.float64], [np.float64, np.complex128], [np.float32, np.float32], [np.float32, np.complex64], ], ) @pytest.mark.parametrize("norm_type", ["L2", "H1", "H10", "l2"]) def test_norm(norm_type, dtype, gtype): if norm_type == "l2": pytest.xfail("Unexpected norm type") mesh = create_unit_square(MPI.COMM_WORLD, 3, 5, dtype=gtype) V = functionspace(mesh, ("Lagrange", 1)) u = Function(V, dtype=dtype) u.interpolate(lambda x: x[0] ** 2 + x[1] ** 2) x = ufl.SpatialCoordinate(mesh) expr = u - ufl.sin(ufl.pi * x[0]) compiled_norm = norm(expr, norm_type) result = assemble_scalar(compiled_norm) if norm_type == "L2": ref_form = ufl.inner(expr, expr) * ufl.dx elif norm_type == "H1": ref_form = ( ufl.inner(expr, expr) * ufl.dx + ufl.inner(ufl.grad(expr), ufl.grad(expr)) * ufl.dx ) elif norm_type == "H10": ref_form = ufl.inner(ufl.grad(expr), ufl.grad(expr)) * ufl.dx reference = assemble_scalar(ref_form) tol = 50 * np.finfo(dtype).eps assert np.isclose(result, reference, atol=tol) @pytest.mark.skipif(not dolfinx.has_petsc4py, reason="Requires DOLFINX with PETSc4py") @pytest.mark.skipif( hasattr(dolfinx.fem.petsc, "create_matrix_nest"), reason="Requires latest version of DOLFINx PETSc API", ) @pytest.mark.parametrize("kind", [None, "mpi", "nest"]) @pytest.mark.parametrize( "alpha", [dolfinx.default_scalar_type(3.0), dolfinx.default_scalar_type(-2.0)] ) def test_lifting_helper(kind, alpha): from petsc4py import PETSc import dolfinx.fem.petsc mesh = create_unit_square(MPI.COMM_WORLD, 12, 15) el0 = basix.ufl.element("Lagrange", mesh.basix_cell(), 1) el1 = basix.ufl.element("Lagrange", mesh.basix_cell(), 2) if kind is None: el = basix.ufl.mixed_element([el0, el1]) W = functionspace(mesh, el) V, _ = W.sub(0).collapse() Q, _ = W.sub(1).collapse() else: V = functionspace(mesh, el0) Q = functionspace(mesh, el1) W = ufl.MixedFunctionSpace(V, Q) k = Function(V) k.interpolate(lambda x: 3 + x[0] * x[1]) u, p = ufl.TrialFunctions(W) v, q = ufl.TestFunctions(W) if kind is None: L = [ ufl.inner(dolfinx.fem.Constant(mesh, dolfinx.default_scalar_type(0.0)), v) * ufl.dx, ufl.inner(dolfinx.fem.Constant(mesh, dolfinx.default_scalar_type(0.0)), q) * ufl.dx, ] else: L = [ufl.ZeroBaseForm((v,)), ufl.ZeroBaseForm((q,))] a = [ [k * ufl.inner(u, v) * ufl.dx, None], [ufl.inner(u, q) * ufl.dx, k * ufl.inner(p, q) * ufl.dx], ] if kind is None: # Flatten a and L L = sum(L) a = [sum([aij if aij is not None else 0 for ai in a for aij in ai])] L_compiled = form(L) a_compiled = form(a) mesh.topology.create_connectivity(mesh.topology.dim - 1, mesh.topology.dim) bndry_facets = exterior_facet_indices(mesh.topology) bc_space = W.sub(1) if kind is None else Q bndry_dofs = locate_dofs_topological(bc_space, mesh.topology.dim - 1, bndry_facets) bcs = [dirichletbc(default_scalar_type(2.0), bndry_dofs, bc_space)] if kind is None: lifting_bcs = [bcs] else: lifting_bcs = bcs b = dolfinx.fem.petsc.create_vector(L_compiled, kind=kind) scifem.petsc.zero_petsc_vector(b) scifem.petsc.apply_lifting_and_set_bc(b, a_compiled, lifting_bcs, alpha=alpha) # Create reference multiplication of alpha Ag if kind is None: a_compiled = a_compiled[0] A = dolfinx.fem.petsc.create_matrix(a_compiled, kind=kind) dolfinx.fem.petsc.assemble_matrix(A, a_compiled) A.assemble() g_ = dolfinx.fem.petsc.create_vector(L_compiled, kind=kind) scifem.petsc.zero_petsc_vector(g_) if kind is not None: bcs0 = dolfinx.fem.bcs_by_block(dolfinx.fem.extract_function_spaces(a_compiled, 0), bcs) else: bcs0 = bcs dolfinx.fem.petsc.set_bc(g_, bcs0) b_ref = dolfinx.fem.petsc.create_vector(L_compiled, kind=kind) A.mult(g_, b_ref) b_ref.scale(-alpha) dolfinx.fem.petsc.set_bc(b_ref, bcs0, alpha=alpha) scifem.petsc.ghost_update(b_ref, PETSc.InsertMode.INSERT_VALUES, PETSc.ScatterMode.FORWARD) with b.localForm() as b_local, b_ref.localForm() as b_ref_local: np.testing.assert_allclose(b_local.array, b_ref_local.array) scientificcomputing-scifem-fe6f069/tests/test_blocked_newton_solver.py000066400000000000000000000073101501414614200266140ustar00rootroot00000000000000from mpi4py import MPI import numpy as np import dolfinx import dolfinx.nls.petsc from petsc4py import PETSc from scifem import assemble_scalar, BlockedNewtonSolver, NewtonSolver import basix.ufl import ufl import pytest @pytest.mark.parametrize("factor", [1, -1]) @pytest.mark.parametrize("auto_split", [True, False]) def test_NewtonSolver(factor, auto_split): def left_boundary(x): return np.isclose(x[0], 0.0) dtype = PETSc.RealType ftype = PETSc.ScalarType mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 10, 12, dtype=dtype) mesh.topology.create_connectivity(mesh.topology.dim - 1, mesh.topology.dim) boundary_facets = dolfinx.mesh.locate_entities_boundary(mesh, 1, left_boundary) el_0 = basix.ufl.element("Lagrange", mesh.basix_cell(), 1) el_1 = basix.ufl.element("Lagrange", mesh.basix_cell(), 2) V = dolfinx.fem.functionspace(mesh, el_0) Q = dolfinx.fem.functionspace(mesh, el_1) if auto_split: W = ufl.MixedFunctionSpace(V, Q) v, q = ufl.TestFunctions(W) du, dp = ufl.TrialFunctions(W) else: v = ufl.TestFunction(V) q = ufl.TestFunction(Q) du = ufl.TrialFunction(V) dp = ufl.TrialFunction(Q) # Set nonzero initial guess # Choose initial guess acording to the input factor u = dolfinx.fem.Function(V, dtype=ftype) u.x.array[:] = factor * 0.1 p = dolfinx.fem.Function(Q, dtype=ftype) p.x.array[:] = factor * 0.02 x = ufl.SpatialCoordinate(mesh) u_expr = 3 * x[0] ** 2 p_expr = 5 * x[1] ** 4 c0 = dolfinx.fem.Constant(mesh, ftype(0.3)) c1 = dolfinx.fem.Constant(mesh, ftype(0.82)) F0 = ufl.inner(c0 * u**2, v) * ufl.dx - ufl.inner(u_expr, v) * ufl.dx F1 = ufl.inner(c1 * p**2, q) * ufl.dx - ufl.inner(p_expr, q) * ufl.dx if auto_split: F_ = F0 + F1 F = list(ufl.extract_blocks(F_)) J = ufl.extract_blocks(ufl.derivative(F_, u, du) + ufl.derivative(F_, p, dp)) else: F = [F0, F1] J = [ [ufl.derivative(F0, u, du), ufl.derivative(F0, p, dp)], [ufl.derivative(F1, u, du), ufl.derivative(F1, p, dp)], ] # Reference solution u_ex = factor * ufl.sqrt(u_expr / c0) p_ex = factor * ufl.sqrt(p_expr / c1) # Create BC on second space dofs_q = dolfinx.fem.locate_dofs_topological(Q, mesh.topology.dim - 1, boundary_facets) p_bc = dolfinx.fem.Function(Q, dtype=ftype) try: ip = Q.element.interpolation_points() except TypeError: ip = Q.element.interpolation_points p_bc.interpolate(dolfinx.fem.Expression(p_ex, ip)) bc_q = dolfinx.fem.dirichletbc(p_bc, dofs_q) petsc_options = {"ksp_type": "preonly", "pc_type": "lu", "pc_factor_mat_solver_type": "mumps"} solver = NewtonSolver(F, J, [u, p], bcs=[bc_q], max_iterations=25, petsc_options=petsc_options) solver.solve() err_u = ufl.inner(u_ex - u, u_ex - u) * ufl.dx err_p = ufl.inner(p_ex - p, p_ex - p) * ufl.dx tol = np.finfo(dtype).eps * 1.0e3 assert assemble_scalar(err_u) < tol assert assemble_scalar(err_p) < tol # Check consistency with other Newton solver blocked_solver = BlockedNewtonSolver( F, [u, p], bcs=[bc_q], J=None if auto_split else J, petsc_options=petsc_options ) dolfinx.log.set_log_level(dolfinx.log.LogLevel.ERROR) u.x.array[:] = factor * 0.1 p.x.array[:] = factor * 0.02 blocked_solver.convergence_criterion = "incremental" dolfinx.log.set_log_level(dolfinx.log.LogLevel.INFO) blocked_solver.solve() err_u = ufl.inner(u_ex - u, u_ex - u) * ufl.dx err_p = ufl.inner(p_ex - p, p_ex - p) * ufl.dx tol = np.finfo(dtype).eps * 1.0e3 assert assemble_scalar(err_u) < tol assert assemble_scalar(err_p) < tol scientificcomputing-scifem-fe6f069/tests/test_eval.py000066400000000000000000000063201501414614200231540ustar00rootroot00000000000000import pytest from petsc4py import PETSc from mpi4py import MPI import numpy as np import dolfinx from scifem import evaluate_function @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.triangle, dolfinx.mesh.CellType.quadrilateral] ) def test_evaluate_scalar_function_2D(cell_type): comm = MPI.COMM_WORLD Lx = Ly = 2.0 nx = ny = 10 mesh = dolfinx.mesh.create_rectangle( comm=comm, points=[np.array([0.0, 0.0]), np.array([Lx, Ly])], n=[nx, ny], cell_type=cell_type, ) V = dolfinx.fem.functionspace(mesh, ("P", 1)) u = dolfinx.fem.Function(V, dtype=PETSc.ScalarType) f = lambda x: x[0] + 2 * x[1] u.interpolate(f) points = np.array([[0.0, 0.0], [0.2, 0.2], [0.5, 0.5], [0.7, 0.2]]) u_values = evaluate_function(u, points) exact = np.array(f(points.T)).T assert np.allclose(u_values[:, 0], exact) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.triangle, dolfinx.mesh.CellType.quadrilateral] ) def test_evaluate_vector_function_2D(cell_type): comm = MPI.COMM_WORLD Lx = Ly = 2.0 nx = ny = 10 mesh = dolfinx.mesh.create_rectangle( comm=comm, points=[np.array([0.0, 0.0]), np.array([Lx, Ly])], n=[nx, ny], cell_type=cell_type, ) V = dolfinx.fem.functionspace(mesh, ("P", 1, (2,))) u = dolfinx.fem.Function(V, dtype=PETSc.ScalarType) f = lambda x: (x[0], 2 * x[1]) u.interpolate(f) points = np.array([[0.0, 0.0], [0.2, 0.2], [0.5, 0.5], [0.7, 0.2]]) u_values = evaluate_function(u, points) exact = np.array(f(points.T)).T assert np.allclose(u_values, exact) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.tetrahedron, dolfinx.mesh.CellType.hexahedron] ) def test_evaluate_scalar_function_3D(cell_type): comm = MPI.COMM_WORLD Lx = Ly = Lz = 2.0 nx = ny = nz = 10 mesh = dolfinx.mesh.create_box( comm=comm, points=[np.array([0.0, 0.0, 0.0]), np.array([Lx, Ly, Lz])], n=[nx, ny, nz], cell_type=cell_type, ) V = dolfinx.fem.functionspace(mesh, ("P", 1)) u = dolfinx.fem.Function(V, dtype=PETSc.ScalarType) f = lambda x: x[0] + 2 * x[1] u.interpolate(f) points = np.array([[0.0, 0.0, 0.0], [0.2, 0.2, 0.3], [0.5, 0.5, 0.2], [0.7, 0.2, 0.5]]) u_values = evaluate_function(u, points) exact = np.array(f(points.T)).T assert np.allclose(u_values[:, 0], exact) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.tetrahedron, dolfinx.mesh.CellType.hexahedron] ) def test_evaluate_vector_function_3D(cell_type): comm = MPI.COMM_WORLD Lx = Ly = Lz = 2.0 nx = ny = nz = 10 mesh = dolfinx.mesh.create_box( comm=comm, points=[np.array([0.0, 0.0, 0.0]), np.array([Lx, Ly, Lz])], n=[nx, ny, nz], cell_type=cell_type, ) V = dolfinx.fem.functionspace(mesh, ("P", 1, (3,))) u = dolfinx.fem.Function(V, dtype=PETSc.ScalarType) f = lambda x: (x[0], 2 * x[1], -x[2]) u.interpolate(f) points = np.array([[0.0, 0.0, 0.0], [0.2, 0.2, 0.3], [0.5, 0.5, 0.2], [0.7, 0.2, 0.5]]) u_values = evaluate_function(u, points) exact = np.array(f(points.T)).T assert np.allclose(u_values, exact) scientificcomputing-scifem-fe6f069/tests/test_mesh.py000066400000000000000000000273121501414614200231650ustar00rootroot00000000000000from mpi4py import MPI import numpy as np import dolfinx import scifem import pytest @pytest.mark.parametrize( "entities_list, set_values", [ ([(1, lambda x: x[0] <= 1.0)], {1}), ([(2, lambda x: x[0] <= 1.0)], {2}), ( [ (1, lambda x: x[0] <= 1.0), (2, lambda x: x[0] >= 0.0), ], {2}, ), ], ) def test_create_celltags_celltags_all(entities_list, set_values): mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 3, 3) cell_tag = scifem.create_entity_markers(mesh, mesh.topology.dim, entities_list=entities_list) im = mesh.topology.index_map(mesh.topology.dim) assert cell_tag.dim == mesh.topology.dim assert cell_tag.indices.shape[0] == im.size_local + im.num_ghosts assert cell_tag.values.shape[0] == im.size_local + im.num_ghosts assert cell_tag.values.dtype == np.int32 assert set(cell_tag.values) == set_values @pytest.mark.parametrize( "entities_list, set_values", [ ([(1, lambda x: x[0] <= 1.0, False)], {1}), ([(2, lambda x: x[0] <= 1.0, False)], {2}), ( [ (1, lambda x: x[0] <= 1.0, False), (2, lambda x: x[0] >= 0.0, False), ], {2}, ), ], ) def test_create_facet_tags_all_on_boundary_False(entities_list, set_values): mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 3, 3) facet_tag = scifem.create_entity_markers( mesh, mesh.topology.dim - 1, entities_list=entities_list ) im = mesh.topology.index_map(mesh.topology.dim - 1) assert facet_tag.dim == mesh.topology.dim - 1 assert facet_tag.indices.shape[0] == im.size_local + im.num_ghosts assert facet_tag.values.shape[0] == im.size_local + im.num_ghosts assert facet_tag.values.dtype == np.int32 assert set(facet_tag.values) == set_values @pytest.mark.parametrize( "entities_list, set_values", [ ([(1, lambda x: x[0] <= 1.0, True)], {1}), ([(2, lambda x: x[0] <= 1.0, True)], {2}), ( [ (1, lambda x: x[0] <= 1.0, True), (2, lambda x: x[0] >= 0.0, True), ], {2}, ), ], ) def test_create_facet_tags_all_on_boundary_True(entities_list, set_values): mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 3, 3) facet_tag = scifem.create_entity_markers( mesh, mesh.topology.dim - 1, entities_list=entities_list ) mesh.topology.create_entities(1) mesh.topology.create_connectivity(mesh.topology.dim - 1, mesh.topology.dim) facet_indices = dolfinx.mesh.exterior_facet_indices(mesh.topology) assert facet_tag.dim == mesh.topology.dim - 1 assert facet_tag.indices.shape[0] == len(facet_indices) assert facet_tag.values.shape[0] == len(facet_indices) assert facet_tag.values.dtype == np.int32 assert set(facet_tag.values) == set_values @pytest.mark.parametrize( "entities_list", [ ([(1, lambda x: x[0] < 0.0)]), ([(1, lambda x: x[0] < 0.0)]), ([]), ], ) def test_create_celltags_empty(entities_list): mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 3, 3) cell_tag = scifem.create_entity_markers(mesh, mesh.topology.dim, entities_list=entities_list) assert cell_tag.dim == mesh.topology.dim assert cell_tag.indices.shape[0] == 0 assert cell_tag.values.shape[0] == 0 assert cell_tag.values.dtype == np.int32 assert set(cell_tag.values) == set() @pytest.mark.parametrize("edim", [0, 1, 2, 3]) def test_submesh_meshtags(edim): mesh = dolfinx.mesh.create_unit_cube( MPI.COMM_WORLD, 3, 4, 7, cell_type=dolfinx.cpp.mesh.CellType.tetrahedron, ghost_mode=dolfinx.cpp.mesh.GhostMode.shared_facet, ) mesh.topology.create_entities(edim) emap = mesh.topology.index_map(edim) # Put every second owned cell in submesh num_entities_local = emap.size_local subset_entities = np.arange(0, num_entities_local, 2, dtype=np.int32) # Include ghosts entities subset_cells = scifem.mesh.reverse_mark_entities(emap, subset_entities) submesh, entity_to_parent, vertex_to_parent, _ = dolfinx.mesh.create_submesh( mesh, edim, subset_cells ) # Create meshtags on the parent mesh for i in range(edim + 1): mesh.topology.create_entities(i) parent_e_map = mesh.topology.index_map(i) num_parent_entities = parent_e_map.size_local + parent_e_map.num_ghosts values = parent_e_map.local_range[0] + np.arange(num_parent_entities, dtype=np.int32) entity_communicator = dolfinx.la.vector(parent_e_map, 1) entity_communicator.array[:] = values entity_communicator.scatter_forward() parent_tag = dolfinx.mesh.meshtags( mesh, i, np.arange(num_parent_entities, dtype=np.int32), entity_communicator.array.astype(np.int32), ) sub_tag, sub_entity_to_parent = scifem.mesh.transfer_meshtags_to_submesh( parent_tag, submesh, vertex_to_parent, entity_to_parent ) submesh.topology.create_connectivity(i, edim) midpoints = dolfinx.mesh.compute_midpoints(submesh, i, sub_tag.indices) mesh.topology.create_connectivity(i, mesh.topology.dim) parent_midpoints = dolfinx.mesh.compute_midpoints(mesh, i, parent_tag.indices) np.testing.assert_allclose(midpoints, parent_midpoints[sub_entity_to_parent]) @pytest.mark.parametrize("codim", [0, 1, 2]) @pytest.mark.parametrize("tdim", [1, 2, 3]) @pytest.mark.parametrize( "ghost_mode", [dolfinx.mesh.GhostMode.none, dolfinx.mesh.GhostMode.shared_facet] ) def test_submesh_creator(codim, tdim, ghost_mode): edim = tdim - codim if edim < 0: pytest.xfail("Codim larger than tdim") if tdim == 1: mesh = dolfinx.mesh.create_unit_interval(MPI.COMM_WORLD, 27, ghost_mode=ghost_mode) elif tdim == 2: mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 10, 18, ghost_mode=ghost_mode) elif tdim == 3: mesh = dolfinx.mesh.create_unit_cube(MPI.COMM_WORLD, 7, 5, 8, ghost_mode=ghost_mode) else: raise ValueError("Invalid tdim") tol = 50 * np.finfo(mesh.geometry.x.dtype).eps def first_marker(x): return x[0] <= 0.5 + tol def second_marker(x): return x[tdim - 1] >= 0.6 - tol first_val = 2 second_val = 3 mesh.topology.create_entities(edim) emap = mesh.topology.index_map(edim) # Only include entities on this process to check if `extract_mesh` correctly accumulates them. entities = np.arange(emap.size_local + emap.num_ghosts, dtype=np.int32) values = np.full_like(entities, 1, dtype=np.int32) values[dolfinx.mesh.locate_entities(mesh, edim, first_marker)] = first_val values[dolfinx.mesh.locate_entities(mesh, edim, second_marker)] = second_val # Constructor we are testing etag = dolfinx.mesh.meshtags(mesh, edim, entities[: emap.size_local], values[: emap.size_local]) submesh, cell_map, vertex_map, node_map, sub_etag = scifem.mesh.extract_submesh( mesh, etag, (first_val, second_val) ) parent_indices = cell_map[sub_etag.indices] np.testing.assert_allclose(sub_etag.values, values[parent_indices]) # Create with standard constructor (reference) e_comm = dolfinx.la.vector(emap, 1) e_comm.array[:] = 0 e_comm.array[dolfinx.mesh.locate_entities(mesh, edim, first_marker)] = 1 e_comm.array[dolfinx.mesh.locate_entities(mesh, edim, second_marker)] = 1 e_comm.scatter_reverse(dolfinx.la.InsertMode.add) e_comm.scatter_forward() sub_entities = np.flatnonzero(e_comm.array).astype(np.int32) ref_submesh, ref_cm, ref_vm, ref_nm = dolfinx.mesh.create_submesh(mesh, edim, sub_entities) np.testing.assert_allclose(cell_map, ref_cm) np.testing.assert_allclose(vertex_map, ref_vm) np.testing.assert_allclose(node_map, ref_nm) assert ( submesh.topology.index_map(edim).size_local == ref_submesh.topology.index_map(edim).size_local ) assert ( submesh.topology.index_map(edim).size_global == ref_submesh.topology.index_map(edim).size_global ) assert ( submesh.topology.index_map(edim).num_ghosts == ref_submesh.topology.index_map(edim).num_ghosts ) @pytest.mark.parametrize("tdim", [1, 2, 3]) @pytest.mark.parametrize( "ghost_mode", [dolfinx.mesh.GhostMode.none, dolfinx.mesh.GhostMode.shared_facet] ) @pytest.mark.parametrize("dtype", [np.float64, np.float32]) def test_find_interface(tdim, ghost_mode, dtype): comm = MPI.COMM_WORLD if tdim == 1: mesh = dolfinx.mesh.create_unit_interval(comm, 26, ghost_mode=ghost_mode, dtype=dtype) elif tdim == 2: mesh = dolfinx.mesh.create_unit_square(comm, 10, 13, ghost_mode=ghost_mode, dtype=dtype) elif tdim == 3: mesh = dolfinx.mesh.create_unit_cube(comm, 6, 5, 8, ghost_mode=ghost_mode, dtype=dtype) else: raise ValueError("Invalid tdim") tol = 50 * np.finfo(dtype).eps def half_entities(x): return x[0] <= 0.5 + tol cell_map = mesh.topology.index_map(tdim) all_cells = np.arange(cell_map.size_local + cell_map.num_ghosts, dtype=np.int32) values = np.full_like(all_cells, 1, dtype=np.int32) values[dolfinx.mesh.locate_entities(mesh, tdim, half_entities)] = 2 cell_tags = dolfinx.mesh.meshtags(mesh, tdim, all_cells, values) interface = scifem.mesh.find_interface(cell_tags, (1,), (2,)) def ref_interface(x): return np.isclose(x[0], 0.5) ref_interface_facets = dolfinx.mesh.locate_entities(mesh, tdim - 1, ref_interface) np.testing.assert_allclose(interface, ref_interface_facets) @pytest.mark.parametrize("dtype", [np.float64, np.float32]) @pytest.mark.parametrize( "ghost_mode", [dolfinx.mesh.GhostMode.none, dolfinx.mesh.GhostMode.shared_facet] ) @pytest.mark.parametrize( "cell_type", [dolfinx.cpp.mesh.CellType.tetrahedron, dolfinx.cpp.mesh.CellType.hexahedron] ) def test_exterior_boundary_subdomain(dtype, ghost_mode, cell_type): comm = MPI.COMM_WORLD mesh = dolfinx.mesh.create_unit_cube( comm, 10, 5, 7, cell_type=cell_type, ghost_mode=ghost_mode, dtype=dtype ) def center(x): return (x[0] - 0.5) ** 2 + (x[1] - 0.5) ** 2 + (x[2] - 0.5) ** 2 <= 0.2**2 tdim = mesh.topology.dim cell_map = mesh.topology.index_map(tdim) all_cells = np.arange(cell_map.size_local + cell_map.num_ghosts, dtype=np.int32) values = np.full_like(all_cells, 1, dtype=np.int32) values[dolfinx.mesh.locate_entities(mesh, tdim, center)] = 2 cell_tags = dolfinx.mesh.meshtags(mesh, tdim, all_cells, values) ext_facets_1 = scifem.mesh.compute_subdomain_exterior_facets(mesh, cell_tags, (1,)) # Exterior facets for domain 1 are the original exterior facets + those at the interface mesh.topology.create_connectivity(mesh.topology.dim - 1, mesh.topology.dim) owned_exterior_facets = dolfinx.mesh.exterior_facet_indices(mesh.topology) exterior_facet_indices = scifem.mesh.reverse_mark_entities( mesh.topology.index_map(tdim - 1), owned_exterior_facets ) # Compute reference exterior facets by interface computations interface = scifem.mesh.find_interface(cell_tags, (1,), (2,)) ref_ext_facets_1 = np.unique(np.concatenate([exterior_facet_indices, interface])).astype( np.int32 ) np.testing.assert_allclose(ext_facets_1, ref_ext_facets_1) # Exterior facets are only those at the interface ext_facets_2 = scifem.mesh.compute_subdomain_exterior_facets(mesh, cell_tags, (2,)) np.testing.assert_allclose(ext_facets_2, interface) # Exterior facets are only exterior ext_facets = scifem.mesh.compute_subdomain_exterior_facets(mesh, cell_tags, (1, 2)) np.testing.assert_allclose(ext_facets, exterior_facet_indices) scientificcomputing-scifem-fe6f069/tests/test_point_source.py000066400000000000000000000101611501414614200247340ustar00rootroot00000000000000from mpi4py import MPI import pytest import dolfinx import basix import numpy as np import ufl from scifem import PointSource def test_midpoint(): """Check that adding point sources at all midpoints is equivalent of assembling the form ``v/abs(det(J))dx`` with a midpoint quadrature rule""" mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 2, 2) V = dolfinx.fem.functionspace(mesh, ("Lagrange", 1)) tdim = mesh.topology.dim num_cells_local = mesh.topology.index_map(tdim).size_local midpoints = dolfinx.mesh.compute_midpoints( mesh, tdim, np.arange(num_cells_local, dtype=np.int32) ) # Send all points from rank 0 source_points = mesh.comm.gather(midpoints, root=0) if mesh.comm.rank == 0: source_points = np.vstack(source_points) else: source_points = np.empty((0, 3), dtype=midpoints.dtype) point_source = PointSource(V, source_points) np.testing.assert_allclose(point_source._cells, np.arange(num_cells_local, dtype=np.int32)) np.testing.assert_allclose(point_source._points, midpoints) b = dolfinx.fem.Function(V) b.x.array[:] = 0 point_source.apply_to_vector(b) b.x.scatter_reverse(dolfinx.la.InsertMode.add) b.x.scatter_forward() cell_geometry = basix.geometry(mesh.basix_cell()) midpoint = (np.sum(cell_geometry, axis=0) / midpoints.shape[1]).reshape( -1, cell_geometry.shape[1] ) b_ref = dolfinx.fem.Function(V) b_ref.x.array[:] = 0 v = ufl.TestFunction(V) dx = ufl.Measure( "dx", domain=mesh, metadata={ "quadrature_points": midpoint, "quadrature_weights": np.array([1.0]), "quadrature_rule": "custom", }, ) ref_L = dolfinx.fem.form(ufl.conj(v) / abs(ufl.JacobianDeterminant(mesh)) * dx) dolfinx.fem.assemble_vector(b_ref.x.array, ref_L) b_ref.x.scatter_reverse(dolfinx.la.InsertMode.add) b_ref.x.scatter_forward() np.testing.assert_allclose(b.x.array, b_ref.x.array) def test_outside(): mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 2, 2) V = dolfinx.fem.functionspace(mesh, ("Lagrange", 3)) if mesh.comm.rank == 0: point = np.array([[1.1, 1.8, 0]]) else: point = np.empty((0, 3), dtype=mesh.geometry.x.dtype) if MPI.COMM_WORLD.rank == 0: with pytest.raises(ValueError, match="Point source is outside the mesh"): ps = PointSource(V, point) else: # Can only catch this on a single rank with pytest as it is # the only one that sends in a point ps = PointSource(V, point) # Check if perturbing the mesh gets the point within mesh.geometry.x[:, :] *= 2 b = dolfinx.fem.Function(V) ps = PointSource(V, point) ps.apply_to_vector(b, recompute=False) b.x.scatter_reverse(dolfinx.la.InsertMode.add) b.x.scatter_forward() # Check sanity of values in b bbtree = dolfinx.geometry.bb_tree(mesh, mesh.topology.dim) cell_candidates = dolfinx.geometry.compute_collisions_points(bbtree, point) cells = dolfinx.geometry.compute_colliding_cells(mesh, cell_candidates, point) # Only use evaluate for points on current processor # BUG: In DOLFINx 0.8.0, links(0) yields a too long array if cells.offsets[-1] > 0: cell = cells.links(0)[0] geom_dofs = mesh.geometry.dofmap[cell] ref_x = mesh.geometry.cmap.pull_back(point.reshape(-1, 3), mesh.geometry.x[geom_dofs]) ref_values = V.ufl_element().tabulate(0, ref_x).flatten() b_nonzero = np.flatnonzero(b.x.array) dofs = V.dofmap.cell_dofs(cell) assert len(b_nonzero) == len(dofs) assert len(np.intersect1d(b_nonzero, dofs)) == len(dofs) b_contributions = b.x.array[dofs] np.testing.assert_allclose(ref_values, b_contributions) # Scale down geometry and check that re-computing raises an error mesh.geometry.x[:, :] /= 2 ps.apply_to_vector(b, recompute=False) if MPI.COMM_WORLD.rank == 0: with pytest.raises(ValueError, match="Point source is outside the mesh"): ps.apply_to_vector(b, recompute=True) else: ps.apply_to_vector(b, recompute=True) scientificcomputing-scifem-fe6f069/tests/test_read_mri_data.py000066400000000000000000000113011501414614200247730ustar00rootroot00000000000000from mpi4py import MPI import dolfinx import numpy as np from scifem.biomedical import read_mri_data_to_function, read_mri_data_to_tag import pytest import basix.ufl @pytest.mark.parametrize("degree", [0, 1, 3]) @pytest.mark.parametrize("M", [25, 17]) @pytest.mark.parametrize("Nx", [7, 3]) @pytest.mark.parametrize("Ny", [23, 8]) @pytest.mark.parametrize("Nz", [9, 17]) @pytest.mark.parametrize("theta", [np.pi / 3, 0, -np.pi]) @pytest.mark.parametrize("translation", [np.array([0, 0, 0]), np.array([2.1, 1.3, 0.4])]) @pytest.mark.parametrize("mri_data_format", ["nifti", "mgh"]) @pytest.mark.parametrize("external_affine", [True, False]) @pytest.mark.parametrize("use_tkr", [False]) def test_read_mri_data_to_function( degree, M, Nx, Ny, Nz, theta, translation, tmp_path, mri_data_format, external_affine, use_tkr ): nibabel = pytest.importorskip("nibabel") # Generate rotation and scaling matrix equivalent to a unit cube rotation_matrix_3D = np.array( [[1, 0, 0], [0, np.cos(theta), -np.sin(theta)], [0, np.sin(theta), np.cos(theta)]] ) scale_matrix = 1.0 / M * np.identity(3) # Generate the affine mapping for nibabel A = np.append(np.dot(rotation_matrix_3D, scale_matrix), (translation).reshape(3, 1), axis=1) A = np.vstack([A, [0, 0, 0, 1]]) Id = np.identity(4) # Write transformed data to file path = MPI.COMM_WORLD.bcast(tmp_path, root=0) if mri_data_format == "nifti": data = np.arange(1, M**3 + 1, dtype=np.float64).reshape(M, M, M) image = nibabel.nifti1.Nifti1Image(data, affine=Id if external_affine else A) elif mri_data_format == "mgh": data = np.arange(1, M**3 + 1, dtype=np.int32).reshape(M, M, M) image = nibabel.freesurfer.mghformat.MGHImage(data, affine=Id if external_affine else A) # Reorient the image to RAS orig_ornt = nibabel.io_orientation(image.affine) targ_ornt = nibabel.orientations.axcodes2ornt("RAS") transform = nibabel.orientations.ornt_transform(orig_ornt, targ_ornt) image = image.as_reoriented(transform) filename = path.with_suffix(".mgz") # Save the image to file if MPI.COMM_WORLD.rank == 0: nibabel.save(image, filename) MPI.COMM_WORLD.Barrier() # Create unit cube mesh = dolfinx.mesh.create_unit_cube( MPI.COMM_WORLD, Nx, Ny, Nz, cell_type=dolfinx.cpp.mesh.CellType.hexahedron, ghost_mode=dolfinx.mesh.GhostMode.shared_facet, ) # Find voxel position on reference cube (done prior to mesh transformation) q_el = basix.ufl.quadrature_element(mesh.topology.cell_name(), degree=degree) V = dolfinx.fem.functionspace(mesh, q_el) dx = 1 / M coords = np.abs(V.tabulate_dof_coordinates()) # Remove rounding error # NOTE: Voxel coordinates are based on center of cell rather than corner reference_input_index = ((coords) // dx).astype(np.int32) reference_data = data[ reference_input_index[:, 0], reference_input_index[:, 1], reference_input_index[:, 2] ] # Transform mesh into physical space # As the voxel coordinates has origin in the midpoint of the RAS voxel, we add 1/(2M) to # the translation to account for this in the mesh, such that for a non-translated geoemtry # (theta=0), (translation=0), the origin in physical spaces is at (-0.5,-0.5,-0.5) in RAS, # which corresponds to the corner of voxel (0,0,0) midpoint_shift = 1.0 / (2 * M) * np.ones(3) shifted_coords = mesh.geometry.x - midpoint_shift # Rotate, then translate geometry mesh.geometry.x[:] = np.dot(rotation_matrix_3D, shifted_coords.T).T + translation # # Read data to function if external_affine: func = read_mri_data_to_function( filename, mesh, degree=degree, dtype=np.float64, vox2ras_transform=A, use_tkr=use_tkr ) else: func = read_mri_data_to_function( filename, mesh, degree=degree, dtype=np.float64, use_tkr=use_tkr ) np.testing.assert_allclose(func.x.array, reference_data) if degree == 0: cell_map = mesh.topology.index_map(mesh.topology.dim) num_cells_local = cell_map.size_local + cell_map.num_ghosts # Pick every second cell cells = np.arange(num_cells_local, dtype=np.int32)[::2] if external_affine: tag = read_mri_data_to_tag( filename, mesh, edim=mesh.topology.dim, entities=cells, vox2ras_transform=A, use_tkr=use_tkr, ) else: tag = read_mri_data_to_tag( filename, mesh, edim=mesh.topology.dim, entities=cells, use_tkr=use_tkr ) np.testing.assert_allclose(tag.values, reference_data[::2]) scientificcomputing-scifem-fe6f069/tests/test_real_functionspace.py000066400000000000000000000172521501414614200260770ustar00rootroot00000000000000from mpi4py import MPI from petsc4py import PETSc import dolfinx import dolfinx.fem.petsc import ufl import numpy as np import scifem import pytest @pytest.mark.parametrize("L", [0.1, 0.2, 0.3]) @pytest.mark.parametrize("H", [1.3, 0.8, 0.2]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.triangle, dolfinx.mesh.CellType.quadrilateral] ) @pytest.mark.parametrize("dtype", [np.float64, np.float32]) def test_real_function_space_mass(L, H, cell_type, dtype): """ Check that real space mass matrix is the same as assembling the volume of the mesh """ mesh = dolfinx.mesh.create_rectangle( MPI.COMM_WORLD, [[0.0, 0.0], [L, H]], [7, 9], cell_type, dtype=dtype ) V = scifem.create_real_functionspace(mesh) u = ufl.TrialFunction(V) v = ufl.TestFunction(V) a = ufl.inner(u, v) * ufl.dx A = dolfinx.fem.assemble_matrix(dolfinx.fem.form(a, dtype=dtype), bcs=[]) A.scatter_reverse() tol = 100 * np.finfo(dtype).eps assert len(A.data) == 1 if MPI.COMM_WORLD.rank == 0: assert np.isclose(A.data[0], L * H, atol=tol) @pytest.mark.parametrize("dtype", [np.float64, np.float32]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.tetrahedron, dolfinx.mesh.CellType.hexahedron] ) def test_real_function_space_vector(cell_type, dtype): """ Test that assembling against a real space test function is equivalent to assembling a vector """ mesh = dolfinx.mesh.create_unit_cube(MPI.COMM_WORLD, 2, 3, 5, cell_type, dtype=dtype) V = dolfinx.fem.functionspace(mesh, ("Lagrange", 3)) v = ufl.TrialFunction(V) R = scifem.create_real_functionspace(mesh) u = ufl.TestFunction(R) a_R = ufl.inner(u, v) * ufl.dx form_rhs = dolfinx.fem.form(a_R, dtype=dtype) A_R = dolfinx.fem.assemble_matrix(form_rhs, bcs=[]) A_R.scatter_reverse() L = ufl.inner(ufl.constantvalue.IntValue(1), v) * ufl.dx form_lhs = dolfinx.fem.form(L, dtype=dtype) b = dolfinx.fem.assemble_vector(form_lhs) b.scatter_reverse(dolfinx.la.InsertMode.add) b.scatter_forward() row_map = A_R.index_map(0) num_local_rows = row_map.size_local num_dofs = V.dofmap.index_map.size_local * V.dofmap.index_map_bs tol = 100 * np.finfo(dtype).eps if MPI.COMM_WORLD.rank == 0: assert num_local_rows == 1 num_dofs_global = V.dofmap.index_map.size_global * V.dofmap.index_map_bs assert A_R.indptr[1] - A_R.indptr[0] == num_dofs_global np.testing.assert_allclose(A_R.indices, np.arange(num_dofs_global)) np.testing.assert_allclose(b.array[:num_dofs], A_R.data[:num_dofs], atol=tol) else: assert num_local_rows == 0 @pytest.mark.parametrize("dtype", [(PETSc.RealType, PETSc.ScalarType)]) @pytest.mark.parametrize("tensor", [0, 1, 2]) @pytest.mark.parametrize("degree", range(1, 5)) def test_singular_poisson(tensor, degree, dtype): M = 25 rtype, stype = dtype mesh = dolfinx.mesh.create_unit_square( MPI.COMM_WORLD, M, M, dolfinx.mesh.CellType.triangle, dtype=rtype ) if tensor == 0: value_shape = () elif tensor == 1: value_shape = (2,) else: value_shape = (3, 2) V = dolfinx.fem.functionspace(mesh, ("Lagrange", degree, value_shape)) R = scifem.create_real_functionspace(mesh, value_shape) u = ufl.TrialFunction(V) v = ufl.TestFunction(V) c = ufl.TrialFunction(R) d = ufl.TestFunction(R) x = ufl.SpatialCoordinate(mesh) pol = x[0] ** degree - 2 * x[1] ** degree # Compute average value of polynomial to make mean 0 C = mesh.comm.allreduce( dolfinx.fem.assemble_scalar(dolfinx.fem.form(pol * ufl.dx, dtype=stype)), op=MPI.SUM ) u_scalar = pol - dolfinx.fem.Constant(mesh, stype(C)) if tensor == 0: u_ex = u_scalar zero = dolfinx.fem.Constant(mesh, stype(0.0)) elif tensor == 1: u_ex = ufl.as_vector([u_scalar, -u_scalar]) zero = dolfinx.fem.Constant(mesh, stype((0.0, 0.0))) else: u_ex = ufl.as_tensor( [ [u_scalar, 2 * u_scalar], [3 * u_scalar, -u_scalar], [u_scalar, 2 * u_scalar], ] ) zero = dolfinx.fem.Constant(mesh, stype(((0.0, 0.0), (0.0, 0.0), (0.0, 0.0)))) dx = ufl.Measure("dx", domain=mesh) f = -ufl.div(ufl.grad(u_ex)) n = ufl.FacetNormal(mesh) g = ufl.dot(ufl.grad(u_ex), n) a00 = ufl.inner(ufl.grad(u), ufl.grad(v)) * dx a01 = ufl.inner(c, v) * dx a10 = ufl.inner(u, d) * dx L0 = ufl.inner(f, v) * dx + ufl.inner(g, v) * ufl.ds L1 = ufl.inner(zero, d) * dx a = dolfinx.fem.form([[a00, a01], [a10, None]], dtype=stype) L = dolfinx.fem.form([L0, L1], dtype=stype) new_assemble_mode = False try: A = dolfinx.fem.petsc.assemble_matrix_block(a) except AttributeError: new_assemble_mode = True A = dolfinx.fem.petsc.assemble_matrix(a, kind="mpi") A.assemble() if new_assemble_mode: b = dolfinx.fem.petsc.create_vector(L, kind="mpi") else: b = dolfinx.fem.petsc.create_vector_block(L) with b.localForm() as loc: loc.set(0) if new_assemble_mode: dolfinx.fem.petsc.assemble_vector(b, L) b.ghostUpdate(addv=PETSc.InsertMode.ADD, mode=PETSc.ScatterMode.REVERSE) b.ghostUpdate(addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD) else: dolfinx.fem.petsc.assemble_vector_block(b, L, a, bcs=[]) ksp = PETSc.KSP().create(mesh.comm) ksp.setOperators(A) ksp.setType("preonly") pc = ksp.getPC() pc.setType("lu") pc.setFactorSolverType("mumps") if new_assemble_mode: x = dolfinx.fem.petsc.create_vector(L, kind="mpi") else: x = dolfinx.fem.petsc.create_vector_block(L) ksp.solve(b, x) x.ghostUpdate(addv=PETSc.InsertMode.INSERT, mode=PETSc.ScatterMode.FORWARD) uh = dolfinx.fem.Function(V) rh = dolfinx.fem.Function(R) if new_assemble_mode: dolfinx.fem.petsc.assign(x, [uh, rh]) else: x_local = dolfinx.cpp.la.petsc.get_local_vectors( x, [ (V.dofmap.index_map, V.dofmap.index_map_bs), (R.dofmap.index_map, R.dofmap.index_map_bs), ], ) uh.x.array[: len(x_local[0])] = x_local[0] uh.x.scatter_forward() b.destroy() x.destroy() A.destroy() ksp.destroy() error = dolfinx.fem.form(ufl.inner(u_ex - uh, u_ex - uh) * dx, dtype=stype) e_local = dolfinx.fem.assemble_scalar(error) tol = 1e4 * np.finfo(stype).eps e_global = np.sqrt(mesh.comm.allreduce(e_local, op=MPI.SUM)) assert np.isclose(e_global, 0, atol=tol) @pytest.mark.parametrize("ftype, stype", [(np.float32, np.complex64), (np.float64, np.complex128)]) def test_complex_real_space(ftype, stype): mesh = dolfinx.mesh.create_unit_interval(MPI.COMM_WORLD, 13, dtype=ftype) val = (2 + 3j, -4 + 5j) value_shape = (2,) R = scifem.create_real_functionspace(mesh, value_shape=value_shape) u = dolfinx.fem.Function(R, dtype=stype) u.x.array[0] = val[0] u.x.array[1] = val[1] u.x.scatter_forward() V = dolfinx.fem.functionspace(mesh, ("Lagrange", 1, value_shape)) v = ufl.TestFunction(V) L = ufl.inner(u, v) * ufl.dx b = dolfinx.fem.assemble_vector(dolfinx.fem.form(L, dtype=stype)) b.scatter_reverse(dolfinx.la.InsertMode.add) b.scatter_forward() const = dolfinx.fem.Constant(mesh, stype(val)) L_const = ufl.inner(const, v) * ufl.dx b_const = dolfinx.fem.assemble_vector(dolfinx.fem.form(L_const, dtype=stype)) b_const.scatter_reverse(dolfinx.la.InsertMode.add) b_const.scatter_forward() tol = 100 * np.finfo(stype).eps np.testing.assert_allclose(b.array, b_const.array, atol=tol) scientificcomputing-scifem-fe6f069/tests/test_vertex_to_dofmap.py000066400000000000000000000022651501414614200255760ustar00rootroot00000000000000from mpi4py import MPI import pytest import dolfinx from scifem import vertex_to_dofmap, dof_to_vertexmap import numpy as np @pytest.mark.parametrize("degree", range(1, 4)) @pytest.mark.parametrize("value_size", [(), (2,), (2, 3)]) def test_vertex_to_dofmap_P(degree, value_size): mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 10, 2) V = dolfinx.fem.functionspace(mesh, ("Lagrange", degree, value_size)) v_to_d = vertex_to_dofmap(V) mesh.topology.create_connectivity(0, mesh.topology.dim) geom_indices = dolfinx.mesh.entities_to_geometry( mesh, 0, np.arange(len(v_to_d), dtype=np.int32) ) x_V = V.tabulate_dof_coordinates() x_g = mesh.geometry.x tol = 1e3 * np.finfo(x_g.dtype).eps mesh = V.mesh np.testing.assert_allclose(x_V[v_to_d], x_g[geom_indices.flatten()], atol=tol) # Test inverse map d_to_v = dof_to_vertexmap(V) np.testing.assert_allclose(d_to_v[v_to_d], np.arange(len(v_to_d))) # Mark all dofs connected with a vertex dof_marker = np.full(len(d_to_v), True, dtype=np.bool_) dof_marker[v_to_d] = False other_dofs = np.flatnonzero(dof_marker) np.testing.assert_allclose(d_to_v[other_dofs], -1) scientificcomputing-scifem-fe6f069/tests/test_xdmf.py000066400000000000000000000272741501414614200231760ustar00rootroot00000000000000from mpi4py import MPI import dolfinx import dolfinx.fem.petsc import basix import ufl import numpy as np import scifem import pytest from packaging.version import Version from petsc4py import PETSc from unittest.mock import patch try: import h5py # noqa: F401 hash5py = True except ImportError: hash5py = False stype = PETSc.ScalarType rtype = PETSc.RealType _dolfinx_version = Version(dolfinx.__version__) @pytest.mark.parametrize("use_ctx_manager", [True, False]) @pytest.mark.parametrize( "backend", [ pytest.param("h5py", marks=pytest.mark.skipif(not hash5py, reason="h5py is not installed")), "adios2", ], ) @pytest.mark.parametrize("degree", [1, 2, 3]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.triangle, dolfinx.mesh.CellType.quadrilateral] ) @pytest.mark.parametrize("value_shape", [(), (2,)]) def test_XDMFFile_2D_dolfinx(cell_type, degree, value_shape, backend, use_ctx_manager, tmp_path): folder = MPI.COMM_WORLD.bcast(tmp_path, root=0) mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 10, 10, cell_type, dtype=np.float64) el = basix.ufl.quadrature_element( scheme="default", degree=degree, cell=mesh.ufl_cell().cellname(), value_shape=value_shape ) V = dolfinx.fem.functionspace(mesh, el) u = dolfinx.fem.Function(V, dtype=stype) v = dolfinx.fem.Function(V, dtype=stype) t = dolfinx.fem.Constant(mesh, stype(0.0)) X = ufl.SpatialCoordinate(mesh) if value_shape == (): u_expr = ufl.sin(ufl.pi * X[0]) * ufl.sin(ufl.pi * X[1]) * ufl.cos(ufl.pi * t) v_expr = ufl.cos(ufl.pi * X[0]) * ufl.cos(ufl.pi * X[1]) * ufl.cos(ufl.pi * t) else: u_expr = X * ufl.cos(ufl.pi * t) v_expr = X * ufl.sin(X[0]) * ufl.cos(ufl.pi * t) u.name = "u" v.name = "v" if _dolfinx_version >= Version("0.10"): points = V.element.interpolation_points else: points = V.element.interpolation_points() if use_ctx_manager: with scifem.xdmf.XDMFFile(folder / "data.xdmf", [u, v], backend=backend) as xdmf: u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) t.value = 0.3 u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) else: xdmf = scifem.xdmf.XDMFFile(folder / "data.xdmf", [u, v], backend=backend) u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) t.value = 0.3 u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) xdmf.close() assert (folder / "data.xdmf").is_file() assert (folder / "data.h5").is_file() @pytest.mark.parametrize( "backend", [ pytest.param("h5py", marks=pytest.mark.skipif(not hash5py, reason="h5py is not installed")), "adios2", ], ) @pytest.mark.parametrize("degree", [1, 2, 3]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.triangle, dolfinx.mesh.CellType.quadrilateral] ) @pytest.mark.parametrize("value_shape", [(), (2,)]) def test_XDMFFile_2D_numpy(cell_type, degree, value_shape, backend, tmp_path): folder = MPI.COMM_WORLD.bcast(tmp_path, root=0) mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 10, 10, cell_type, dtype=np.float64) el = basix.ufl.quadrature_element( scheme="default", degree=degree, cell=mesh.ufl_cell().cellname(), value_shape=value_shape ) V = dolfinx.fem.functionspace(mesh, el) u = dolfinx.fem.Function(V, dtype=stype) v = dolfinx.fem.Function(V, dtype=stype) t = dolfinx.fem.Constant(mesh, stype(0.0)) X = ufl.SpatialCoordinate(mesh) if value_shape == (): u_expr = ufl.sin(ufl.pi * X[0]) * ufl.sin(ufl.pi * X[1]) * ufl.cos(ufl.pi * t) v_expr = ufl.cos(ufl.pi * X[0]) * ufl.cos(ufl.pi * X[1]) * ufl.cos(ufl.pi * t) else: u_expr = X * ufl.cos(ufl.pi * t) v_expr = X * ufl.sin(X[0]) * ufl.cos(ufl.pi * t) u.name = "u" v.name = "v" if _dolfinx_version >= Version("0.10"): points = V.element.interpolation_points else: points = V.element.interpolation_points() function_space_data = scifem.xdmf.create_function_space_data(u.function_space) with scifem.xdmf.NumpyXDMFFile( folder / "data.xdmf", [u.x.array, v.x.array], function_space_data=function_space_data, backend=backend, ) as xdmf: u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) t.value = 0.3 u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) assert (folder / "data.xdmf").is_file() assert (folder / "data.h5").is_file() @pytest.mark.parametrize("use_ctx_manager", [True, False]) @pytest.mark.parametrize( "backend", [ pytest.param("h5py", marks=pytest.mark.skipif(not hash5py, reason="h5py is not installed")), "adios2", ], ) @pytest.mark.parametrize("degree", [1, 2, 3]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.tetrahedron, dolfinx.mesh.CellType.hexahedron] ) @pytest.mark.parametrize("value_shape", [(), (3,)]) def test_XDMFFile_3D(cell_type, degree, value_shape, backend, use_ctx_manager, tmp_path): folder = MPI.COMM_WORLD.bcast(tmp_path, root=0) mesh = dolfinx.mesh.create_unit_cube(MPI.COMM_WORLD, 2, 3, 5, cell_type, dtype=np.float64) el = basix.ufl.quadrature_element( scheme="default", degree=degree, cell=mesh.ufl_cell().cellname(), value_shape=value_shape ) V = dolfinx.fem.functionspace(mesh, el) u = dolfinx.fem.Function(V, dtype=stype) v = dolfinx.fem.Function(V, dtype=stype) t = dolfinx.fem.Constant(mesh, stype(0.0)) X = ufl.SpatialCoordinate(mesh) if value_shape == (): u_expr = ufl.sin(ufl.pi * X[0]) * ufl.sin(ufl.pi * X[1]) * ufl.cos(ufl.pi * t) v_expr = ufl.cos(ufl.pi * X[0]) * ufl.cos(ufl.pi * X[1]) * ufl.cos(ufl.pi * t) else: u_expr = X * ufl.cos(ufl.pi * t) v_expr = X * ufl.sin(X[0]) * ufl.cos(ufl.pi * t) u.name = "u" v.name = "v" if _dolfinx_version >= Version("0.10"): points = V.element.interpolation_points else: points = V.element.interpolation_points() if use_ctx_manager: with scifem.xdmf.XDMFFile(folder / "data.xdmf", [u, v], backend=backend) as xdmf: u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) t.value = 0.3 u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) else: xdmf = scifem.xdmf.XDMFFile(folder / "data.xdmf", [u, v], backend=backend) u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) t.value = 0.3 u.interpolate(dolfinx.fem.Expression(u_expr, points)) v.interpolate(dolfinx.fem.Expression(v_expr, points)) xdmf.write(rtype(t.value)) xdmf.close() assert (folder / "data.xdmf").is_file() assert (folder / "data.h5").is_file() @pytest.mark.parametrize("degree", [1, 2, 3]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.triangle, dolfinx.mesh.CellType.quadrilateral] ) @pytest.mark.parametrize("value_shape", [(), (2,)]) def test_create_ponitcloud_2D(cell_type, degree, value_shape, tmp_path): folder = MPI.COMM_WORLD.bcast(tmp_path, root=0) mesh = dolfinx.mesh.create_unit_square(MPI.COMM_WORLD, 10, 10, cell_type, dtype=np.float64) el = basix.ufl.quadrature_element( scheme="default", degree=degree, cell=mesh.ufl_cell().cellname(), value_shape=value_shape ) V = dolfinx.fem.functionspace(mesh, el) u = dolfinx.fem.Function(V) v = dolfinx.fem.Function(V) if value_shape == (): u.interpolate(lambda x: np.sin(np.pi * x[0]) * np.sin(np.pi * x[1])) v.interpolate(lambda x: np.cos(np.pi * x[0]) * np.cos(np.pi * x[1])) else: u.interpolate(lambda x: x[:2, :]) v.interpolate(lambda x: 2 * x[:2, :]) u.name = "u" v.name = "v" scifem.xdmf.create_pointcloud(folder / "data.xdmf", [u, v]) assert (folder / "data.xdmf").is_file() assert (folder / "data.h5").is_file() @pytest.mark.parametrize("degree", [1, 2, 3]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.tetrahedron, dolfinx.mesh.CellType.hexahedron] ) @pytest.mark.parametrize("value_shape", [(), (3,)]) def test_create_ponitcloud_3D(cell_type, degree, value_shape, tmp_path): folder = MPI.COMM_WORLD.bcast(tmp_path, root=0) mesh = dolfinx.mesh.create_unit_cube(MPI.COMM_WORLD, 2, 3, 5, cell_type, dtype=np.float64) el = basix.ufl.quadrature_element( scheme="default", degree=degree, cell=mesh.ufl_cell().cellname(), value_shape=value_shape ) V = dolfinx.fem.functionspace(mesh, el) u = dolfinx.fem.Function(V) v = dolfinx.fem.Function(V) if value_shape == (): u.interpolate(lambda x: np.sin(np.pi * x[0]) * np.sin(np.pi * x[1]) * np.sin(np.pi * x[2])) v.interpolate(lambda x: np.cos(np.pi * x[0]) * np.cos(np.pi * x[1]) * np.cos(np.pi * x[2])) else: u.interpolate(lambda x: x[:3, :]) v.interpolate(lambda x: 2 * x[:3, :]) u.name = "u" v.name = "v" scifem.xdmf.create_pointcloud(folder / "data.xdmf", [u, v]) assert (folder / "data.xdmf").is_file() assert (folder / "data.h5").is_file() def test_different_function_spaces_raises_ValueError(tmp_path): folder = MPI.COMM_WORLD.bcast(tmp_path, root=0) mesh = dolfinx.mesh.create_unit_cube( MPI.COMM_WORLD, 2, 3, 5, dolfinx.mesh.CellType.tetrahedron, dtype=np.float64 ) V1 = dolfinx.fem.functionspace(mesh, ("Lagrange", 1)) V2 = dolfinx.fem.functionspace(mesh, ("Lagrange", 2)) with pytest.raises(ValueError): scifem.xdmf.create_pointcloud( folder / "data.xdmf", [dolfinx.fem.Function(V1), dolfinx.fem.Function(V2)] ) @pytest.mark.parametrize("degree", [1, 2, 3]) @pytest.mark.parametrize( "cell_type", [dolfinx.mesh.CellType.tetrahedron, dolfinx.mesh.CellType.hexahedron] ) @pytest.mark.parametrize("value_shape", [(), (3,)]) @pytest.mark.skipif(not hash5py, reason="h5py not installed") def test_h5py_fallback_3D(cell_type, degree, value_shape, tmp_path): folder = MPI.COMM_WORLD.bcast(tmp_path, root=0) mesh = dolfinx.mesh.create_unit_cube(MPI.COMM_WORLD, 2, 3, 5, cell_type, dtype=np.float64) el = basix.ufl.quadrature_element( scheme="default", degree=degree, cell=mesh.ufl_cell().cellname(), value_shape=value_shape ) V = dolfinx.fem.functionspace(mesh, el) u = dolfinx.fem.Function(V) v = dolfinx.fem.Function(V) if value_shape == (): u.interpolate(lambda x: np.sin(np.pi * x[0]) * np.sin(np.pi * x[1]) * np.sin(np.pi * x[2])) v.interpolate(lambda x: np.cos(np.pi * x[0]) * np.cos(np.pi * x[1]) * np.cos(np.pi * x[2])) else: u.interpolate(lambda x: x[:3, :]) v.interpolate(lambda x: 2 * x[:3, :]) u.name = "u" v.name = "v" with patch.dict("sys.modules", {"adios2": None}): scifem.xdmf.create_pointcloud(folder / "data.xdmf", [u, v]) assert (folder / "data.xdmf").is_file() assert (folder / "data.h5").is_file()