{ "info": { "author": "Danny Hermes", "author_email": "daniel.j.hermes@gmail.com", "bugtrack_url": null, "classifiers": [ "Development Status :: 4 - Beta", "Intended Audience :: Developers", "Intended Audience :: Science/Research", "License :: OSI Approved :: Apache Software License", "Operating System :: OS Independent", "Programming Language :: Python :: 3", "Programming Language :: Python :: 3.6", "Programming Language :: Python :: 3.7", "Topic :: Scientific/Engineering :: Mathematics" ], "description": "``bezier``\n==========\n\n Helper for B |eacute| zier Curves, Triangles, and Higher Order Objects\n\n|circle-build| |travis-build| |appveyor-build| |coverage|\n\n|docs| |zenodo| |JOSS|\n\n.. |eacute| unicode:: U+000E9 .. LATIN SMALL LETTER E WITH ACUTE\n :trim:\n\nThis library provides:\n\n* Support for B |eacute| zier `Curves`_\n* Support for B |eacute| zier `Surfaces`_\n\nDive in and take a look!\n\n.. image:: https://raw.githubusercontent.com/dhermes/bezier/0.10.0/docs/images/surfaces6Q_and_7Q.png\n :align: center\n\nWhy B |eacute| zier?\n--------------------\n\nA B |eacute| zier curve (and surface, etc.) is a parametric curve\nthat uses the `Bernstein basis`_:\n\n.. image:: https://raw.githubusercontent.com/dhermes/bezier/0.10.0/docs/images/bernstein_basis.png\n :align: center\n\nto define a curve as a linear combination:\n\n.. image:: https://raw.githubusercontent.com/dhermes/bezier/0.10.0/docs/images/bezier_defn.png\n :align: center\n\nThis comes from the fact that the weights sum to one:\n\n.. image:: https://raw.githubusercontent.com/dhermes/bezier/0.10.0/docs/images/sum_to_unity.png\n :align: center\n\nThis can be generalized to higher order by considering three, four, etc.\nnon-negative weights that sum to one (in the above we have the two\nnon-negative weights ``s`` and ``1 - s``).\n\nDue to their simple form, B |eacute| zier curves:\n\n* can easily model geometric objects as parametric curves, surfaces, etc.\n* can be computed in an efficient and numerically stable way via\n `de Casteljau's algorithm`_\n* can utilize convex optimization techniques for many algorithms (such as\n curve-curve intersection), since curves (and surfaces, etc.)\n are convex combinations of the basis\n\nMany applications -- as well as the history of their development --\nare described in\n\"The Bernstein polynomial basis: A centennial `retrospective`_\",\nfor example;\n\n* aids physical analysis using finite element methods (`FEM`_) on\n isogeometric models by using geometric shape functions called\n `NURBS`_ to represent data\n* used in robust control of dynamic systems; utilizes convexity to\n create a hull of curves\n\n.. _retrospective: https://dx.doi.org/10.1016/j.cagd.2012.03.001\n.. _Bernstein basis: https://en.wikipedia.org/wiki/Bernstein_polynomial\n.. _de Casteljau's algorithm: https://en.wikipedia.org/wiki/De_Casteljau%27s_algorithm\n.. _FEM: https://en.wikipedia.org/wiki/Finite_element_method\n.. _NURBS: https://en.wikipedia.org/wiki/Non-uniform_rational_B-spline\n\nInstalling\n----------\n\nThe ``bezier`` Python package can be installed with `pip`_:\n\n.. code-block:: console\n\n $ python -m pip install --upgrade bezier\n $ python3.7 -m pip install --upgrade bezier\n\n``bezier`` is open-source, so you can alternatively grab the source\ncode from `GitHub`_ and install from source.\n\n.. _pip: https://pip.pypa.io\n.. _GitHub: https://github.com/dhermes/bezier/\n\nGetting Started\n---------------\n\nFor example, to create a curve:\n\n.. code-block:: python\n\n >>> nodes1 = np.asfortranarray([\n ... [0.0, 0.5, 1.0],\n ... [0.0, 1.0, 0.0],\n ... ])\n >>> curve1 = bezier.Curve(nodes1, degree=2)\n\nThe intersection (points) between two curves can\nalso be determined:\n\n.. code-block:: python\n\n >>> nodes2 = np.asfortranarray([\n ... [0.0, 0.25, 0.5, 0.75, 1.0],\n ... [0.0, 2.0 , -2.0, 2.0 , 0.0],\n ... ])\n >>> curve2 = bezier.Curve.from_nodes(nodes2)\n >>> intersections = curve1.intersect(curve2)\n >>> intersections\n array([[0.31101776, 0.68898224, 0. , 1. ],\n [0.31101776, 0.68898224, 0. , 1. ]])\n >>> s_vals = np.asfortranarray(intersections[0, :])\n >>> points = curve1.evaluate_multi(s_vals)\n >>> points\n array([[0.31101776, 0.68898224, 0. , 1. ],\n [0.42857143, 0.42857143, 0. , 0. ]])\n\nand then we can plot these curves (along with their\nintersections):\n\n.. code-block:: python\n\n >>> import matplotlib.pyplot as plt\n >>> import seaborn\n >>> seaborn.set()\n >>>\n >>> ax = curve1.plot(num_pts=256)\n >>> _ = curve2.plot(num_pts=256, ax=ax)\n >>> lines = ax.plot(\n ... points[0, :], points[1, :],\n ... marker=\"o\", linestyle=\"None\", color=\"black\")\n >>> _ = ax.axis(\"scaled\")\n >>> _ = ax.set_xlim(-0.125, 1.125)\n >>> _ = ax.set_ylim(-0.0625, 0.625)\n >>> plt.show()\n\n.. image:: https://raw.githubusercontent.com/dhermes/bezier/0.10.0/docs/images/curves1_and_13.png\n :align: center\n\nFor API-level documentation, check out the B |eacute| zier Python\n`package`_ documentation.\n\nDevelopment\n-----------\n\nTo work on adding a feature or to run the functional tests, see the\n`DEVELOPMENT doc`_ for more information on how to get\nstarted.\n\nLicense\n-------\n\n``bezier`` is made available under the Apache 2.0 License. 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