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Add mesh boundary gluing (aka periodic) #204
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ae24076
add affine transformation data to facial adjacency group
majosm 777922c
add mesh boundary gluing
majosm 3310cdd
make affine transformations in facial adjacency optional
majosm 71294af
check for facial adjacency transforms in map_mesh
majosm e03de8a
add facial adjacency transform handling in affine_map
majosm 1880b59
set tolerance per mapping
majosm bab998e
add generate_annular_cylinder_slice_mesh and generate_periodic_annula…
majosm cb40a8b
add tests for facial adjacency transforms and mesh boundary gluing
majosm c9fafeb
fix bug in firedrake interop
majosm f221227
Add ignore for spurious pylint warning
inducer 820d35d
Merge branch 'main' into mesh-boundary-gluing
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| Original file line number | Diff line number | Diff line change |
|---|---|---|
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@@ -69,6 +69,8 @@ | |
| .. autofunction:: generate_box_mesh | ||
| .. autofunction:: generate_regular_rect_mesh | ||
| .. autofunction:: generate_warped_rect_mesh | ||
| .. autofunction:: generate_annular_cylinder_slice_mesh | ||
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Collaborator
There was a problem hiding this comment. Choose a reason for hiding this commentThe reason will be displayed to describe this comment to others. Learn more. Can we get a |
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| .. autofunction:: generate_periodic_annular_cylinder_slice_mesh | ||
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| Tools for Iterative Refinement | ||
| ------------------------------ | ||
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@@ -1213,6 +1215,68 @@ def m(x): | |
| # }}} | ||
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| # {{{ generate_annular_cylinder_slice_mesh | ||
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| def generate_annular_cylinder_slice_mesh(n, center, inner_radius, outer_radius): | ||
| r""" | ||
| Generate a slice of a 3D annular cylinder for | ||
| :math:`\theta \in [-\frac{\pi}{4}, \frac{\pi}{4}]`. | ||
| """ | ||
| unit_mesh = generate_regular_rect_mesh( | ||
| a=(0,)*3, | ||
| b=(1,)*3, | ||
| nelements_per_axis=(n,)*3, | ||
| boundary_tag_to_face={ | ||
| "-r": ["-x"], | ||
| "+r": ["+x"], | ||
| "-theta": ["-y"], | ||
| "+theta": ["+y"], | ||
| "-z": ["-z"], | ||
| "+z": ["+z"], | ||
| }) | ||
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| def transform(x): | ||
| r = inner_radius*(1 - x[0]) + outer_radius*x[0] | ||
| theta = -np.pi/4*(1 - x[1]) + np.pi/4*x[1] | ||
| z = -0.5*(1 - x[2]) + 0.5*x[2] | ||
| return ( | ||
| center[0] + r*np.cos(theta), | ||
| center[1] + r*np.sin(theta), | ||
| center[2] + z) | ||
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| from meshmode.mesh.processing import map_mesh | ||
| mesh = map_mesh(unit_mesh, lambda x: np.stack(transform(x))) | ||
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| return mesh | ||
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| # }}} | ||
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| # {{{ generate_periodic_annular_cylinder_slice_mesh | ||
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| def generate_periodic_annular_cylinder_slice_mesh( | ||
| n, center, inner_radius, outer_radius): | ||
| r""" | ||
| Generate a slice of a 3D annular cylinder for | ||
| :math:`\theta \in [-\frac{\pi}{4}, \frac{\pi}{4}]` that is periodic in | ||
| :math:`\theta`. | ||
| """ | ||
| nonperiodic_mesh = generate_annular_cylinder_slice_mesh( | ||
| n, center, inner_radius, outer_radius) | ||
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| from meshmode.mesh.processing import _get_rotation_matrix_from_angle_and_axis | ||
| mat = _get_rotation_matrix_from_angle_and_axis(np.pi/2, np.array([0, 0, 1])) | ||
| vec = center - mat @ center | ||
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| from meshmode.mesh.processing import glue_mesh_boundaries | ||
| mesh = glue_mesh_boundaries(nonperiodic_mesh, | ||
| glued_boundary_mappings=[("-theta", "+theta", (mat, vec), 1e-12)]) | ||
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| return mesh | ||
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| # }}} | ||
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| # {{{ warp_and_refine_until_resolved | ||
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| @log_process(logger) | ||
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Add docstring? (Shape of
src_aff_transformsis how I got there.)