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Ability to compute material volume fractions over mesh elements #2802
Ability to compute material volume fractions over mesh elements #2802
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Pleasantly surprised at the small amount of code this takes. Thanks @paulromano!! Not much to clean up here.
One design comment/thought that came to mind was that it might be useful to wrap the current version of Mesh::volume_fractions
around a function that returns a vector of MaterialVolumes
so we can suport return of dynamically sized results to support cases where this capability may be accessed via the C++ API.
@pshriwise All your feedback has been addressed. Note that I ended up changing the name of the method to |
Perhaps I've misunderstood something here but I tried to make a minimal example and was unsure about the result. I thought the material mass would be 1/8 of the volume of the sphere as my mesh with 8 voxels covers the sphere, but I'm getting 1.0 for each material volume. import math
import openmc
import openmc.lib
mat_1 = openmc.Material(material_id=1)
mat_1.add_element('Ag', 1)
mat_1.set_density('g/cm3', 1)
mat_2 = openmc.Material(material_id=2)
mat_2.add_element('Au', 1)
mat_2.set_density('g/cm3', 1)
sphere_radius = 1
materials = openmc.Materials([mat_1, mat_2])
sph1 = openmc.Sphere(r=sphere_radius, boundary_type='vacuum')
zplane1 = openmc.ZPlane(z0=0)
reg1 = -sph1 & +zplane1
reg2 = -sph1 & -zplane1
cell1 = openmc.Cell(region=reg1)
cell2 = openmc.Cell(region=reg2)
cell1.fill = mat_1
cell2.fill = mat_2
geometry = openmc.Geometry([cell1, cell2])
settings = openmc.Settings()
settings.batches = 1
settings.particles = 1
settings.run_mode = 'fixed source'
model = openmc.Model(geometry=geometry, materials=materials, settings=settings)
model.export_to_model_xml()
openmc.lib.init()
mesh = openmc.lib.RegularMesh()
mesh.dimension = (2, 2, 2) # 8 elements
mesh.set_parameters(
lower_left=(-1, -1, -1), # fully covers the sphere of radius 1
upper_right=(1, 1, 1),
)
volume_of_sphere = (4/3) * math.pi * math.pow(sphere_radius, 3)
vols = mesh.material_volumes(n_samples = 100000)
for vol in vols:
print(vol)
# assert vol[0][1] == volume_of_sphere/mesh.n_elements |
@shimwell Your example there helped to uncover a limitation, which was that we had implicitly assumed that the mesh was fully contained within the defined geometry. That limitation has now been removed. While looking at the surrounding code, I also realized that we were not handle random number seeds correctly in parallel, so that has also been fixed. |
Thanks for the fix Paul. Running the above script on the PR branch is now producing expected results. I see there are tests in ```tests/unit_tests/test_lib.py`` that check the material volumes for a few situations. I can see a tests where the material volumes are 100% of the mesh cell. Wondering if it is worth adding a test where there are 2 materials and they don't fill the voxel 100% |
@shimwell This snippet covers the case you just mentioned (multiple materials that don't fill a voxel 100%): |
This looks good to me. I'm now wondering how you make use of this in the r2S workflow. Perhaps best if @pshriwise approves this PR |
I'll have some mesh-based R2S examples to share in the near-term that use this capability. @pshriwise Any further requests on this PR? |
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No further comments from me! I'll give this until tomorrow morning as it's a substantial feature addition. Looking forward to trying it out @paulromano! Thanks!
Description
This PR introduces a capability to compute the volume of individual materials within a mesh element. The intended purpose of this feature is to support mesh-based R2S workflows. Namely, this capability can be used to compute homogenized material compositions over mesh elements, which are then activated to create a decay photon source over a mesh. A few notes:
reduce_indices_hits
function that is now used both for regular volume calculations as well as the new feature here.openmc_mesh_get_n_elements
andopenmc_mesh_volume_fractions
.openmc.lib
as theMesh.volume_fractions(...)
method.RectilinearMesh::volume
that is fixed here.None
on the Python sideOne of the challenging design aspects of this was how to handle memory allocation, since we don't know a priori how many materials are going to be hit in a given mesh element. The way I chose to handle this is as follows. First, the loop over mesh elements is done on the Python side. This avoids the need to handle a doubly nested allocation (akin to
<vector<vector<MaterialVolume>>
) and instead means we only need a single allocation per call toopenmc_mesh_volume_fractions
. This allocation is done on the Python side with ctypes with a guess on how many materials at most will be present (starts at 16). If you really run into a situation where a single element has more than 16 materials, it will raise an exception on the Python side, which then triggers a reallocation with double the size.Checklist