void IntegrationValues2<Scalar>::
evaluateRemainingValues(const PHX::MDField<Scalar,Cell,NODE,Dim>& in_node_coordinates)
{
Intrepid2::CellTools<Scalar> cell_tools;
// copy the dynamic data structures into the static data structures
{
size_type num_ip = dyn_cub_points.dimension(0);
size_type num_dims = dyn_cub_points.dimension(1);
for (size_type ip = 0; ip < num_ip; ++ip) {
cub_weights(ip) = dyn_cub_weights(ip);
for (size_type dim = 0; dim < num_dims; ++dim)
cub_points(ip,dim) = dyn_cub_points(ip,dim);
}
}
if (int_rule->isSide()) {
const size_type num_ip = dyn_cub_points.dimension(0), num_side_dims = dyn_side_cub_points.dimension(1);
for (size_type ip = 0; ip < num_ip; ++ip)
for (size_type dim = 0; dim < num_side_dims; ++dim)
side_cub_points(ip,dim) = dyn_side_cub_points(ip,dim);
}
{
size_type num_cells = in_node_coordinates.dimension(0);
size_type num_nodes = in_node_coordinates.dimension(1);
size_type num_dims = in_node_coordinates.dimension(2);
for (size_type cell = 0; cell < num_cells; ++cell) {
for (size_type node = 0; node < num_nodes; ++node) {
for (size_type dim = 0; dim < num_dims; ++dim) {
node_coordinates(cell,node,dim) =
in_node_coordinates(cell,node,dim);
}
}
}
}
cell_tools.setJacobian(jac, cub_points, node_coordinates,
*(int_rule->topology));
cell_tools.setJacobianInv(jac_inv, jac);
cell_tools.setJacobianDet(jac_det, jac);
if (!int_rule->isSide()) {
Intrepid2::FunctionSpaceTools::
computeCellMeasure<Scalar>(weighted_measure, jac_det, cub_weights);
}
else if(int_rule->spatial_dimension==3) {
Intrepid2::FunctionSpaceTools::
computeFaceMeasure<Scalar>(weighted_measure, jac, cub_weights,int_rule->side,*int_rule->topology);
}
else if(int_rule->spatial_dimension==2) {
Intrepid2::FunctionSpaceTools::
computeEdgeMeasure<Scalar>(weighted_measure, jac, cub_weights,int_rule->side,*int_rule->topology);
}
else TEUCHOS_ASSERT(false);
// Shakib contravarient metric tensor
for (size_type cell = 0; cell < contravarient.dimension(0); ++cell) {
for (size_type ip = 0; ip < contravarient.dimension(1); ++ip) {
// zero out matrix
for (size_type i = 0; i < contravarient.dimension(2); ++i)
for (size_type j = 0; j < contravarient.dimension(3); ++j)
covarient(cell,ip,i,j) = 0.0;
// g^{ij} = \frac{\parital x_i}{\partial \chi_\alpha}\frac{\parital x_j}{\partial \chi_\alpha}
for (size_type i = 0; i < contravarient.dimension(2); ++i) {
for (size_type j = 0; j < contravarient.dimension(3); ++j) {
for (size_type alpha = 0; alpha < contravarient.dimension(2); ++alpha) {
covarient(cell,ip,i,j) += jac(cell,ip,i,alpha) * jac(cell,ip,j,alpha);
}
}
}
}
}
Intrepid2::RealSpaceTools<Scalar>::inverse(contravarient, covarient);
// norm of g_ij
for (size_type cell = 0; cell < contravarient.dimension(0); ++cell) {
for (size_type ip = 0; ip < contravarient.dimension(1); ++ip) {
norm_contravarient(cell,ip) = 0.0;
for (size_type i = 0; i < contravarient.dimension(2); ++i) {
for (size_type j = 0; j < contravarient.dimension(3); ++j) {
norm_contravarient(cell,ip) += contravarient(cell,ip,i,j) * contravarient(cell,ip,i,j);
}
}
norm_contravarient(cell,ip) = std::sqrt(norm_contravarient(cell,ip));
}
}
}
inline
void panzer::IntegrationValues<Scalar,Array>::
evaluateValues(const NodeCoordinateArray& in_node_coordinates)
{
int num_space_dim = int_rule->topology->getDimension();
if (int_rule->isSide() && num_space_dim==1) {
std::cout << "WARNING: 0-D quadrature rule ifrastructure does not exist!!! Will not be able to do "
<< "non-natural integration rules.";
return;
}
Intrepid::CellTools<Scalar> cell_tools;
if (!int_rule->isSide())
intrepid_cubature->getCubature(cub_points, cub_weights);
else {
intrepid_cubature->getCubature(side_cub_points, cub_weights);
cell_tools.mapToReferenceSubcell(cub_points,
side_cub_points,
int_rule->spatial_dimension-1,
int_rule->side,
*(int_rule->topology));
}
{
typedef typename
panzer::ArrayTraits<Scalar,NodeCoordinateArray>::size_type size_type;
size_type num_cells = in_node_coordinates.dimension(0);
size_type num_nodes = in_node_coordinates.dimension(1);
size_type num_dims = in_node_coordinates.dimension(2);
for (size_type cell = 0; cell < num_cells; ++cell) {
for (size_type node = 0; node < num_nodes; ++node) {
for (size_type dim = 0; dim < num_dims; ++dim) {
node_coordinates(cell,node,dim) =
in_node_coordinates(cell,node,dim);
}
}
}
}
cell_tools.setJacobian(jac, cub_points, node_coordinates,
*(int_rule->topology));
cell_tools.setJacobianInv(jac_inv, jac);
cell_tools.setJacobianDet(jac_det, jac);
if (!int_rule->isSide()) {
Intrepid::FunctionSpaceTools::
computeCellMeasure<Scalar>(weighted_measure, jac_det, cub_weights);
}
else if(int_rule->spatial_dimension==3) {
Intrepid::FunctionSpaceTools::
computeFaceMeasure<Scalar>(weighted_measure, jac, cub_weights,int_rule->side,*int_rule->topology);
}
else if(int_rule->spatial_dimension==2) {
Intrepid::FunctionSpaceTools::
computeEdgeMeasure<Scalar>(weighted_measure, jac, cub_weights,int_rule->side,*int_rule->topology);
}
else TEUCHOS_ASSERT(false);
// Shakib contravarient metric tensor
typedef typename
panzer::ArrayTraits<Scalar,Array>::size_type size_type;
for (size_type cell = 0; cell < contravarient.dimension(0); ++cell) {
for (size_type ip = 0; ip < contravarient.dimension(1); ++ip) {
// zero out matrix
for (size_type i = 0; i < contravarient.dimension(2); ++i)
for (size_type j = 0; j < contravarient.dimension(3); ++j)
covarient(cell,ip,i,j) = 0.0;
// g^{ij} = \frac{\parital x_i}{\partial \chi_\alpha}\frac{\parital x_j}{\partial \chi_\alpha}
for (size_type i = 0; i < contravarient.dimension(2); ++i) {
for (size_type j = 0; j < contravarient.dimension(3); ++j) {
for (size_type alpha = 0; alpha < contravarient.dimension(2); ++alpha) {
covarient(cell,ip,i,j) += jac(cell,ip,i,alpha) * jac(cell,ip,j,alpha);
}
}
}
}
}
Intrepid::RealSpaceTools<Scalar>::inverse(contravarient, covarient);
/*
for (std::size_t cell = 0; cell < contravarient.dimension(0); ++cell) {
std::cout << "cell = " << cell << std::endl;
for (std::size_t ip = 0; ip < contravarient.dimension(1); ++ip) {
std::cout << " ip = " << ip << std::endl;
for (std::size_t i = 0; i < contravarient.dimension(2); ++i) {
for (std::size_t j = 0; j < contravarient.dimension(2); ++j) {
std::cout << "contravarient(" << i << "," << j << ") = " << contravarient(cell,ip,i,j) << std::endl;
}
}
}
}
*/
// norm of g_ij
for (size_type cell = 0; cell < contravarient.dimension(0); ++cell) {
for (size_type ip = 0; ip < contravarient.dimension(1); ++ip) {
norm_contravarient(cell,ip) = 0.0;
for (size_type i = 0; i < contravarient.dimension(2); ++i) {
for (size_type j = 0; j < contravarient.dimension(3); ++j) {
norm_contravarient(cell,ip) += contravarient(cell,ip,i,j) * contravarient(cell,ip,i,j);
}
}
norm_contravarient(cell,ip) = std::sqrt(norm_contravarient(cell,ip));
}
}
// IP coordinates
{
cell_tools.mapToPhysicalFrame(ip_coordinates, cub_points, node_coordinates, *(int_rule->topology));
}
}