OpenMC/tests/unit_tests/test_mesh_from_domain.py
Patrick Shriwise f796fa04e0
Adding fix and tests for spherical mesh as spatial distribution (#3428)
Co-authored-by: Paul Wilson <paul.wilson@wisc.edu>
Co-authored-by: Paul Romano <paul.k.romano@gmail.com>
2025-06-10 10:01:28 -05:00

149 lines
6.2 KiB
Python

import numpy as np
import openmc
import pytest
def test_reg_mesh_from_cell():
"""Tests a RegularMesh can be made from a Cell and the specified dimensions
are propagated through. Cell is not centralized"""
surface = openmc.Sphere(r=10, x0=2, y0=3, z0=5)
cell = openmc.Cell(region=-surface)
mesh = openmc.RegularMesh.from_domain(domain=cell, dimension=[7, 11, 13])
assert isinstance(mesh, openmc.RegularMesh)
assert np.array_equal(mesh.dimension, (7, 11, 13))
assert np.array_equal(mesh.lower_left, cell.bounding_box[0])
assert np.array_equal(mesh.upper_right, cell.bounding_box[1])
def test_cylindrical_mesh_from_cell():
"""Tests a CylindricalMesh can be made from a Cell and the specified
dimensions are propagated through."""
# Cell is not centralized on Z axis
cy_surface = openmc.ZCylinder(r=50)
z_surface_1 = openmc.ZPlane(z0=40)
z_surface_2 = openmc.ZPlane(z0=10)
cell = openmc.Cell(region=-cy_surface & -z_surface_1 & +z_surface_2)
mesh = openmc.CylindricalMesh.from_domain(domain=cell, dimension=[2, 4, 3])
assert isinstance(mesh, openmc.CylindricalMesh)
assert np.array_equal(mesh.dimension, (2, 4, 3))
assert np.array_equal(mesh.r_grid, [0., 25., 50.])
assert np.array_equal(mesh.phi_grid, [0., 0.5*np.pi, np.pi, 1.5*np.pi, 2.*np.pi])
assert np.array_equal(mesh.z_grid, [0., 10., 20., 30.])
assert np.array_equal(mesh.origin, [0., 0., 10.])
# Cell is not centralized on Z or X axis
cy_surface = openmc.ZCylinder(r=50, x0=100)
cell = openmc.Cell(region=-cy_surface & -z_surface_1 & +z_surface_2)
mesh = openmc.CylindricalMesh.from_domain(domain=cell, dimension=[1, 1, 1])
assert isinstance(mesh, openmc.CylindricalMesh)
assert np.array_equal(mesh.dimension, (1, 1, 1))
assert np.array_equal(mesh.r_grid, [0., 50.])
assert np.array_equal(mesh.origin, [100., 0., 10.])
# Cell is not centralized on Z, X or Y axis
cy_surface = openmc.ZCylinder(r=50, x0=100, y0=170)
cell = openmc.Cell(region=-cy_surface & -z_surface_1 & +z_surface_2)
mesh = openmc.CylindricalMesh.from_domain(domain=cell, dimension=[1, 1, 1])
assert isinstance(mesh, openmc.CylindricalMesh)
assert np.array_equal(mesh.r_grid, [0., 50.])
assert np.array_equal(mesh.origin, [100., 170., 10.])
def test_reg_mesh_from_region():
"""Tests a RegularMesh can be made from a Region and the default dimensions
are propagated through. Region is not centralized"""
surface = openmc.Sphere(r=1, x0=-5, y0=-3, z0=-2)
region = -surface
mesh = openmc.RegularMesh.from_domain(domain=region)
assert isinstance(mesh, openmc.RegularMesh)
assert np.array_equal(mesh.dimension, (10, 10, 10)) # default values
assert np.array_equal(mesh.lower_left, region.bounding_box[0])
assert np.array_equal(mesh.upper_right, region.bounding_box[1])
def test_cylindrical_mesh_from_region():
"""Tests a CylindricalMesh can be made from a Region and the specified
dimensions and phi_grid_bounds are propagated through. Cell is centralized"""
cy_surface = openmc.ZCylinder(r=6)
z_surface_1 = openmc.ZPlane(z0=30)
z_surface_2 = openmc.ZPlane(z0=-30)
cell = openmc.Cell(region=-cy_surface & -z_surface_1 & +z_surface_2)
mesh = openmc.CylindricalMesh.from_domain(
domain=cell,
dimension=(6, 2, 3),
phi_grid_bounds=(0., np.pi)
)
assert isinstance(mesh, openmc.CylindricalMesh)
assert np.array_equal(mesh.dimension, (6, 2, 3))
assert np.array_equal(mesh.r_grid, [0., 1., 2., 3., 4., 5., 6.])
assert np.array_equal(mesh.phi_grid, [0., 0.5*np.pi, np.pi])
assert np.array_equal(mesh.z_grid, [0.0, 20., 40., 60])
assert np.array_equal(mesh.origin, (0.0, 0.0, -30.))
def test_spherical_mesh_from_domain():
"""Tests a SphericalMesh can be made from a Region and the specified
dimensions are propagated through. Cell is not centralized"""
sphere = openmc.Sphere(r=5, x0=2, y0=3, z0=4)
region = -sphere
geometry = openmc.Geometry(openmc.Universe(cells=[openmc.Cell(region=region)]))
region_mesh = openmc.SphericalMesh.from_domain(
domain=region, dimension=(4, 3, 4))
universe_mesh = openmc.SphericalMesh.from_domain(
domain=geometry.root_universe, dimension=(4, 3, 4))
geometry_mesh = openmc.SphericalMesh.from_domain(
domain=geometry, dimension=(4, 3, 4))
for mesh in (region_mesh, universe_mesh, geometry_mesh):
assert isinstance(mesh, openmc.SphericalMesh)
assert np.array_equal(mesh.dimension, (4, 3, 4))
assert np.array_equal(mesh.r_grid, [0., 1.25, 2.5, 3.75, 5.0])
assert np.array_equal(mesh.theta_grid, [0., np.pi/3., 2*np.pi/3., np.pi])
assert np.array_equal(mesh.phi_grid, [0., np.pi/2., np.pi, 3*np.pi/2., 2*np.pi])
assert np.array_equal(mesh.origin, (2.0, 3.0, 4.0))
for p in mesh.centroids.reshape(-1, 3):
assert p in mesh.bounding_box
def test_reg_mesh_from_universe():
"""Tests a RegularMesh can be made from a Universe and the default
dimensions are propagated through. Universe is centralized"""
surface = openmc.Sphere(r=42)
cell = openmc.Cell(region=-surface)
universe = openmc.Universe(cells=[cell])
mesh = openmc.RegularMesh.from_domain(universe)
assert isinstance(mesh, openmc.RegularMesh)
assert np.array_equal(mesh.dimension, (10, 10, 10)) # default values
assert np.array_equal(mesh.lower_left, universe.bounding_box[0])
assert np.array_equal(mesh.upper_right, universe.bounding_box[1])
def test_reg_mesh_from_geometry():
"""Tests a RegularMesh can be made from a Geometry and the default
dimensions are propagated through. Geometry is centralized"""
surface = openmc.Sphere(r=42)
cell = openmc.Cell(region=-surface)
universe = openmc.Universe(cells=[cell])
geometry = openmc.Geometry(universe)
mesh = openmc.RegularMesh.from_domain(geometry)
assert isinstance(mesh, openmc.RegularMesh)
assert np.array_equal(mesh.dimension, (10, 10, 10)) # default values
assert np.array_equal(mesh.lower_left, geometry.bounding_box[0])
assert np.array_equal(mesh.upper_right, geometry.bounding_box[1])
def test_error_from_unsupported_object():
with pytest.raises(TypeError):
openmc.RegularMesh.from_domain("vacuum energy")