feec.polar.examples.utils_congapol#
Utility functions for 2D examples of broken-FEEC discretization on polar domains.
Functions#
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Add a colorbar to the right of an axes. |
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Check the first two radial rings of a 2D spline mapping |
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Create a 2D tensor-product spline finite element space on a rectangular logical domain (e.g. with bounds |
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Used for debugging purposes. |
Details#
Utility functions for 2D examples of broken-FEEC discretization on polar domains.
- add_colorbar(im, ax, **kwargs)[source]#
Add a colorbar to the right of an axes.
- Parameters:
- immatplotlib.cm.ScalarMappable
Mappable object associated with the plot
- axmatplotlib.axes.Axes
Axes to which the colorbar is attached.
- **kwargs
Additional keyword arguments passed to
Figure.colorbar.
- Returns:
- matplotlib.colorbar.Colorbar
The created colorbar.
- check_regular_ring_map(map_discrete, verbose=False)[source]#
Check the first two radial rings of a 2D spline mapping
Performs 3 checks: 1. that the pole ring (i=0) collapses to a single point 2. the 1st ring (i=1) has constant radius 3. the 1st ring is uniformly spaced in angle and prints diagnostic information. Used for debugging purposes.
- Parameters:
- map_discretepsydac.mapping.discrete.SplineMapping
Discrete spline mapping whose coefficients are inspected.
- verbosebool, default False
Print diagnostic information if
True.
- create_tensor_spline_space(ncells, spline_degrees, periodic, bounds, mpi_comm=None)[source]#
Create a 2D tensor-product spline finite element space on a rectangular logical domain (e.g. with bounds
[[0, R], [0, 2*pi]]).- Parameters:
- ncellssequence of int
Number of cells in 2D spline space in each direction.
- spline_degrees: sequence of int
Degree of the spline space in each direction.
- periodicsequence of bool
Periodicity of spline space in each direction.
- boundssequence of sequence of float
Lower and upper bounds of the logical domain in each direction.
- mpi_commmpi4py.MPI.Comm, optional
MPI communicator used for the domain decomposition.
- Returns:
- TensorFemSpace
The 2D tensor-product spline finite element space.