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Merge pull request #25769 from lindsayad/fe-face-arg-eval-19420
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Implement FaceArg evaluation for finite element variables
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lindsayad authored Oct 19, 2023
2 parents 9493ac2 + bcdc62c commit 3d2af03
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Showing 5 changed files with 143 additions and 10 deletions.
14 changes: 10 additions & 4 deletions framework/include/variables/MooseVariableFE.h
Original file line number Diff line number Diff line change
Expand Up @@ -698,16 +698,22 @@ class MooseVariableFE : public MooseVariableField<OutputType>
using NodeArg = Moose::NodeArg;
using ElemPointArg = Moose::ElemPointArg;

/**
* A common method that both evaluate(FaceArg) and evaluateDot(FaceArg) can call. A value
* evaluation vs dot evaluation is delineated via the passed-in \p cache_data, e.g. if the
* passed-in cache data is the sln data member then this will return a value evaluation and if the
* cache data is the dot data member then this will return a dot evaluation
*/
ValueType
faceEvaluate(const FaceArg &, const StateArg &, const std::vector<ValueType> & cache_data) const;

ValueType evaluate(const ElemQpArg & elem_qp, const StateArg & state) const override final;
ValueType evaluate(const ElemSideQpArg & elem_side_qp,
const StateArg & state) const override final;
ValueType evaluate(const ElemArg &, const StateArg &) const override final;
ValueType evaluate(const ElemPointArg &, const StateArg &) const override final;
ValueType evaluate(const NodeArg & node_arg, const StateArg & state) const override final;
ValueType evaluate(const FaceArg &, const StateArg &) const override final
{
mooseError("Face info functor overload not yet implemented for finite element variables");
}
ValueType evaluate(const FaceArg &, const StateArg &) const override final;

GradientType evaluateGradient(const ElemQpArg & elem_qp, const StateArg & state) const override;
GradientType evaluateGradient(const ElemSideQpArg & elem_side_qp,
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53 changes: 47 additions & 6 deletions framework/src/variables/MooseVariableFE.C
Original file line number Diff line number Diff line change
Expand Up @@ -1031,6 +1031,52 @@ MooseVariableFE<OutputType>::evaluate(const ElemArg & elem_arg, const StateArg &
return _current_elem_qp_functor_sln[0];
}

template <typename OutputType>
typename MooseVariableFE<OutputType>::ValueType
MooseVariableFE<OutputType>::faceEvaluate(const FaceArg & face_arg,
const StateArg & state,
const std::vector<ValueType> & cache_data) const
{
const QMonomial qrule(face_arg.fi->elem().dim() - 1, CONSTANT);
auto side_evaluate =
[this, &qrule, &state, &cache_data](const Elem * const elem, const unsigned int side)
{
// We can use whatever we want for the point argument since it won't be used
const ElemSideQpArg elem_side_qp_arg{elem, side, /*qp=*/0, &qrule, Point(0, 0, 0)};
evaluateOnElementSide(elem_side_qp_arg, state, /*cache_eligible=*/false);
return cache_data[0];
};

const auto continuity = this->getContinuity();
const bool on_elem = !face_arg.face_side || (face_arg.face_side == face_arg.fi->elemPtr());
const bool on_neighbor =
!face_arg.face_side || (face_arg.face_side == face_arg.fi->neighborPtr());
if (on_neighbor)
mooseAssert(
face_arg.fi->neighborPtr(),
"If we are signaling we should evaluate on the neighbor, we better have a neighbor");

// Only do multiple evaluations if we are not continuous and we are on an internal face
if ((continuity != C_ZERO && continuity != C_ONE) && on_elem && on_neighbor)
return (side_evaluate(face_arg.fi->elemPtr(), face_arg.fi->elemSideID()) +
side_evaluate(face_arg.fi->neighborPtr(), face_arg.fi->neighborSideID())) /
2;
else if (on_elem)
return side_evaluate(face_arg.fi->elemPtr(), face_arg.fi->elemSideID());
else if (on_neighbor)
return side_evaluate(face_arg.fi->neighborPtr(), face_arg.fi->neighborSideID());
else
mooseError(
"Attempted to evaluate a moose finite element variable on a face where it is not defined");
}

template <typename OutputType>
typename MooseVariableFE<OutputType>::ValueType
MooseVariableFE<OutputType>::evaluate(const FaceArg & face_arg, const StateArg & state) const
{
return faceEvaluate(face_arg, state, _current_elem_side_qp_functor_sln);
}

template <typename OutputType>
typename MooseVariableFE<OutputType>::ValueType
MooseVariableFE<OutputType>::evaluate(const ElemPointArg & elem_point_arg,
Expand Down Expand Up @@ -1214,12 +1260,7 @@ MooseVariableFE<OutputType>::evaluateDot(const FaceArg & face_arg, const StateAr
mooseAssert(_time_integrator && _time_integrator->dt(),
"A time derivative is being requested but we do not have a time integrator so we'll "
"have no idea how to compute it");
const QMonomial qrule(face_arg.fi->elem().dim() - 1, CONSTANT);
// We can use whatever we want for the point argument since it won't be used
const ElemSideQpArg elem_side_qp_arg{
face_arg.fi->elemPtr(), face_arg.fi->elemSideID(), /*qp=*/0, &qrule, Point(0, 0, 0)};
evaluateOnElementSide(elem_side_qp_arg, state, /*cache_eligible=*/false);
return _current_elem_side_qp_functor_dot[0];
return faceEvaluate(face_arg, state, _current_elem_side_qp_functor_dot);
}

template <>
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68 changes: 68 additions & 0 deletions test/tests/functors/fe-var-for-fv-neumann/test.i
Original file line number Diff line number Diff line change
@@ -0,0 +1,68 @@
[Mesh]
[gen]
type = GeneratedMeshGenerator
dim = 1
nx = 20
[]
[]

[Variables]
[fe][]
[fv]
type = MooseVariableFVReal
[]
[]

[Kernels]
[diff]
type = Diffusion
variable = fe
[]
[]

[FVKernels]
[diff]
type = FVDiffusion
variable = fv
coeff = 1
[]
[]

[BCs]
[left]
type = DirichletBC
variable = fe
value = 0
boundary = left
[]
[right]
type = DirichletBC
variable = fe
value = 1
boundary = right
[]
[]

[FVBCs]
[left]
type = FVDirichletBC
variable = fv
value = 0
boundary = left
[]
[right]
type = FVFunctorNeumannBC
variable = fv
functor = fe
boundary = right
[]
[]

[Executioner]
type = Steady
solve_type = NEWTON
[]

[Outputs]
exodus = true
[]
18 changes: 18 additions & 0 deletions test/tests/functors/fe-var-for-fv-neumann/tests
Original file line number Diff line number Diff line change
@@ -0,0 +1,18 @@
[Tests]
design = 'Functors/index.md'
issues = '#19420'
[exo]
type = Exodiff
input = test.i
exodiff = test_out.e
requirement = 'The system shall be able to accurately evaluate a finite element variable through the functor system in a finite volume Dirichlet boundary condition.'
[]
[jac]
type = PetscJacobianTester
ratio_tol = 1e-7
difference_tol = 1e-5
input = test.i
run_sim = True
requirement = 'The system shall compute the correct Jacobian when evaluating a finite element variable through the functor system in a finite volume Dirichlet boundary condition.'
[]
[]

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