#include <deal.II/matrix_free/fe_point_evaluation.h>

Inheritance diagram for FEFacePointEvaluation< n_components_, dim, spacedim, Number >:

Public Types
using	number_type = Number

using	ScalarNumber = typename internal::VectorizedArrayTrait< Number >::value_type

using	VectorizedArrayType = typename ::internal::VectorizedArrayTrait< Number >::vectorized_value_type

using	ETT = typename internal::FEPointEvaluation::EvaluatorTypeTraits< dim, spacedim, n_components, Number >

using	value_type = typename ETT::value_type

using	scalar_value_type = typename ETT::scalar_value_type

using	vectorized_value_type = typename ETT::vectorized_value_type

using	unit_gradient_type = typename ETT::unit_gradient_type

using	gradient_type = typename ETT::real_gradient_type

using	interface_vectorized_unit_gradient_type = typename ETT::interface_vectorized_unit_gradient_type

Public Member Functions
	FEFacePointEvaluation (const NonMatching::MappingInfo< dim, spacedim, Number > &mapping_info, const FiniteElement< dim, spacedim > &fe, const bool is_interior=true, const unsigned int first_selected_component=0)

void	reinit (const unsigned int cell_index, const unsigned int face_number)

void	reinit (const unsigned int face_index)

template<std::size_t stride_view>
void	evaluate (const StridedArrayView< const ScalarNumber, stride_view > &solution_values, const EvaluationFlags::EvaluationFlags &evaluation_flags)

void	evaluate (const ArrayView< const ScalarNumber > &solution_values, const EvaluationFlags::EvaluationFlags &evaluation_flags)

template<std::size_t stride_view>
void	integrate (const StridedArrayView< ScalarNumber, stride_view > &solution_values, const EvaluationFlags::EvaluationFlags &integration_flags, const bool sum_into_values=false)

void	integrate (const ArrayView< ScalarNumber > &solution_values, const EvaluationFlags::EvaluationFlags &integration_flags, const bool sum_into_values=false)

template<std::size_t stride_view>
void	test_and_sum (const StridedArrayView< ScalarNumber, stride_view > &solution_values, const EvaluationFlags::EvaluationFlags &integration_flags, const bool sum_into_values=false)

void	test_and_sum (const ArrayView< ScalarNumber > &solution_values, const EvaluationFlags::EvaluationFlags &integration_flags, const bool sum_into_values=false)

template<int stride_face_dof = VectorizedArrayType::size()>
void	evaluate_in_face (const ScalarNumber *face_dof_values, const EvaluationFlags::EvaluationFlags &evaluation_flags)

template<int stride_face_dof = VectorizedArrayType::size()>
void	integrate_in_face (ScalarNumber *face_dof_values, const EvaluationFlags::EvaluationFlags &integration_flags, const bool sum_into_values=false)

Tensor< 1, spacedim, Number >	normal_vector (const unsigned int point_index) const

const value_type	get_normal_derivative (const unsigned int point_index) const

void	submit_normal_derivative (const value_type &, const unsigned int point_index)

const value_type &	get_value (const unsigned int point_index) const

void	submit_value (const value_type &value, const unsigned int point_index)

const gradient_type &	get_gradient (const unsigned int point_index) const

void	submit_gradient (const gradient_type &, const unsigned int point_index)

Number	get_divergence (const unsigned int point_index) const

void	submit_divergence (const Number &value, const unsigned int point_index)

Tensor< 1,(dim==2 ? 1 :dim), Number >	get_curl (const unsigned int point_index) const

DerivativeForm< 1, dim, spacedim, Number >	jacobian (const unsigned int point_index) const

DerivativeForm< 1, spacedim, dim, Number >	inverse_jacobian (const unsigned int point_index) const

Number	JxW (const unsigned int point_index) const

Point< spacedim, Number >	real_point (const unsigned int point_index) const

Point< spacedim, Number >	quadrature_point (const unsigned int point_index) const

Point< dim, Number >	unit_point (const unsigned int point_index) const

scalar_value_type	integrate_value () const

std_cxx20::ranges::iota_view< unsigned int, unsigned int >	quadrature_point_indices () const

unsigned int	n_active_entries_per_quadrature_batch (unsigned int q)

Static Public Attributes
static constexpr unsigned int	dimension = dim

static constexpr unsigned int	n_components = n_components_

Protected Member Functions
void	setup (const unsigned int first_selected_component)

template<bool is_face, bool is_linear>
void	do_reinit ()

Protected Attributes
const unsigned int	n_q_batches

const unsigned int	n_q_points

const unsigned int	n_q_points_scalar

ObserverPointer< const Mapping< dim, spacedim > >	mapping

ObserverPointer< const FiniteElement< dim, spacedim > >	fe

std::vector< Polynomials::Polynomial< double > >	poly

bool	use_linear_path

std::vector< unsigned int >	renumber

std::vector< scalar_value_type >	solution_renumbered

AlignedVector< vectorized_value_type >	solution_renumbered_vectorized

AlignedVector< ScalarNumber >	scratch_data_scalar

std::vector< value_type >	values

std::vector< gradient_type >	gradients

const Point< dim, VectorizedArrayType > *	unit_point_ptr

const Point< dim - 1, VectorizedArrayType > *	unit_point_faces_ptr

const Point< spacedim, Number > *	real_point_ptr

const DerivativeForm< 1, dim, spacedim, Number > *	jacobian_ptr

const DerivativeForm< 1, spacedim, dim, Number > *	inverse_jacobian_ptr

const Tensor< 1, spacedim, Number > *	normal_ptr

const Number *	JxW_ptr

internal::MatrixFreeFunctions::GeometryType	cell_type

unsigned int	dofs_per_component

unsigned int	dofs_per_component_face

internal::MatrixFreeFunctions::ShapeInfo< ScalarNumber >	shape_info

unsigned int	component_in_base_element

std::vector< std::array< bool, n_components > >	nonzero_shape_function_component

const UpdateFlags	update_flags

std::shared_ptr< FEValues< dim, spacedim > >	fe_values

std::unique_ptr< NonMatching::MappingInfo< dim, spacedim, Number > >	mapping_info_on_the_fly

ObserverPointer< const NonMatching::MappingInfo< dim, spacedim, Number > >	mapping_info

unsigned int	current_cell_index

unsigned int	current_face_number

bool	fast_path

bool	must_reinitialize_pointers

AlignedVector<::ndarray< VectorizedArrayType, 2, dim > >	shapes

AlignedVector<::ndarray< VectorizedArrayType, 2, dim - 1 > >	shapes_faces

const bool	is_interior

Private Member Functions
template<bool is_linear, std::size_t stride_view>
void	do_evaluate (const StridedArrayView< const ScalarNumber, stride_view > &solution_values, const EvaluationFlags::EvaluationFlags &evaluation_flags)

template<bool do_JxW, bool is_linear, std::size_t stride_view>
void	do_integrate (const StridedArrayView< ScalarNumber, stride_view > &solution_values, const EvaluationFlags::EvaluationFlags &integration_flags, const bool sum_into_values)

template<bool is_linear, int stride_face_dof>
void	do_evaluate_in_face (const ScalarNumber *face_dof_values, const EvaluationFlags::EvaluationFlags &evaluation_flags)

template<bool do_JxW, bool is_linear, int stride_face_dof>
void	do_integrate_in_face (ScalarNumber *face_dof_values, const EvaluationFlags::EvaluationFlags &integration_flags, const bool sum_into_values)

Static Private Attributes
static constexpr std::size_t	n_lanes_user_interface

static constexpr std::size_t	n_lanes_internal

static constexpr std::size_t	stride

Detailed Description

template<int n_components_, int dim, int spacedim = dim, typename Number = double>
class FEFacePointEvaluation< n_components_, dim, spacedim, Number >

This class provides an interface to the evaluation of interpolated solution values and gradients on faces on arbitrary reference point positions. These points can change from face to face, both with respect to their quantity as well to the location. A typical use case is evaluations on non-matching grids.

The use of this class is similar to FEEvaluation: In the constructor, a reference to a NonMatching::MappingInfo object is passed, where the quadrature points in reference position is stored together with the mapping information. The class is then reinitialized to a cell by calling FEFacePointEvaluation::reinit(face_index) or FEFacePointEvaluation::reinit(cell_index, face_number). Then, upon call to evaluate() or integrate(), the user can compute information at the given points. Eventually, the access functions get_value() or get_gradient() allow to query this information at a specific point index.

Definition at line 1544 of file fe_point_evaluation.h.

Member Typedef Documentation

◆ number_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::number_type = Number

Definition at line 1551 of file fe_point_evaluation.h.

◆ ScalarNumber

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::ScalarNumber = typename internal::VectorizedArrayTrait<Number>::value_type

Definition at line 1553 of file fe_point_evaluation.h.

◆ VectorizedArrayType

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::VectorizedArrayType = typename ::internal::VectorizedArrayTrait< Number>::vectorized_value_type

Definition at line 1555 of file fe_point_evaluation.h.

◆ ETT

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::ETT = typename internal::FEPointEvaluation:: EvaluatorTypeTraits<dim, spacedim, n_components, Number>

Definition at line 1557 of file fe_point_evaluation.h.

◆ value_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::value_type = typename ETT::value_type

Definition at line 1559 of file fe_point_evaluation.h.

◆ scalar_value_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::scalar_value_type = typename ETT::scalar_value_type

Definition at line 1560 of file fe_point_evaluation.h.

◆ vectorized_value_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::vectorized_value_type = typename ETT::vectorized_value_type

Definition at line 1561 of file fe_point_evaluation.h.

◆ unit_gradient_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::unit_gradient_type = typename ETT::unit_gradient_type

Definition at line 1562 of file fe_point_evaluation.h.

◆ gradient_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::gradient_type = typename ETT::real_gradient_type

Definition at line 1563 of file fe_point_evaluation.h.

◆ interface_vectorized_unit_gradient_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

using FEFacePointEvaluation< n_components_, dim, spacedim, Number >::interface_vectorized_unit_gradient_type = typename ETT::interface_vectorized_unit_gradient_type

Definition at line 1564 of file fe_point_evaluation.h.

Constructor & Destructor Documentation

◆ FEFacePointEvaluation()

template<int n_components_, int dim, int spacedim, typename Number >

FEFacePointEvaluation< n_components_, dim, spacedim, Number >::FEFacePointEvaluation	(	const NonMatching::MappingInfo< dim, spacedim, Number > &	mapping_info,
		const FiniteElement< dim, spacedim > &	fe,
		const bool	is_interior = `true`,
		const unsigned int	first_selected_component = `0`
	)

Constructor. Allows to select if interior or exterior face is selected.

Definition at line 3247 of file fe_point_evaluation.h.

Member Function Documentation

◆ reinit() [1/2]

template<int n_components_, int dim, int spacedim, typename Number >

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::reinit	(	const unsigned int	cell_index,
		const unsigned int	face_number
	)

inline

Reinitialize the evaluator to point to the correct precomputed mapping of the face in the MappingInfo object. Used in element-centric loops (ECL).

Definition at line 3264 of file fe_point_evaluation.h.

◆ reinit() [2/2]

template<int n_components_, int dim, int spacedim, typename Number >

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::reinit ( const unsigned int face_index )

inline

Reinitialize the evaluator to point to the correct precomputed mapping of the face in the MappingInfo object. Used in face-centric loops (FCL).

Definition at line 3282 of file fe_point_evaluation.h.

◆ evaluate() [1/2]

template<int n_components_, int dim, int spacedim, typename Number >

template<std::size_t stride_view>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::evaluate	(	const StridedArrayView< const ScalarNumber, stride_view > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	evaluation_flags
	)

This function interpolates the finite element solution, represented by solution_values, on the cell and unit_points passed to reinit().

Parameters

[in]	solution_values	This array is supposed to contain the unknown values on the element read out by `FEEvaluation::read_dof_values(global_vector)`.
[in]	evaluation_flags	Flags specifying which quantities should be evaluated at the points.

Definition at line 3301 of file fe_point_evaluation.h.

◆ evaluate() [2/2]

template<int n_components_, int dim, int spacedim, typename Number >

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::evaluate	(	const ArrayView< const ScalarNumber > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	evaluation_flags
	)

This function interpolates the finite element solution, represented by solution_values, on the cell and unit_points passed to reinit().

Parameters

[in]	solution_values	This array is supposed to contain the unknown values on the element as returned by `cell->get_dof_values(global_vector, solution_values)`.
[in]	evaluation_flags	Flags specifying which quantities should be evaluated at the points.

Definition at line 3329 of file fe_point_evaluation.h.

◆ integrate() [1/2]

template<int n_components_, int dim, int spacedim, typename Number >

template<std::size_t stride_view>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::integrate	(	const StridedArrayView< ScalarNumber, stride_view > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	integration_flags,
		const bool	sum_into_values = `false`
	)

This function multiplies the quantities passed in by previous submit_value() or submit_gradient() calls by the value or gradient of the test functions, and performs summation over all given points multiplied be the Jacobian determinant times the quadrature weight (JxW).

Parameters

[out]	solution_values	This array will contain the result of the integral, which can be used during `FEEvaluation::set_dof_values(global_vector)` or `FEEvaluation::distribute_local_to_global(global_vector)`. Note that for multi-component systems where only some of the components are selected by the present class, the entries in `solution_values` not touched by this class will be set to zero.
[in]	integration_flags	Flags specifying which quantities should be integrated at the points.
[in]	sum_into_values	Flag specifying if the integrated values should be summed into the solution values. For the default value `sum_into_values=false` every value of `solution_values` is zeroed out.

Definition at line 3397 of file fe_point_evaluation.h.

◆ integrate() [2/2]

template<int n_components_, int dim, int spacedim, typename Number >

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::integrate	(	const ArrayView< ScalarNumber > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	integration_flags,
		const bool	sum_into_values = `false`
	)

This function multiplies the quantities passed in by previous submit_value() or submit_gradient() calls by the value or gradient of the test functions, and performs summation over all given points multiplied be the Jacobian determinant times the quadrature weight (JxW).

Parameters

[out]	solution_values	This array will contain the result of the integral, which can be used to during `cell->set_dof_values(solution_values, global_vector)` or `cell->distribute_local_to_global(solution_values, global_vector)`. Note that for multi-component systems where only some of the components are selected by the present class, the entries in `solution_values` not touched by this class will be set to zero.
[in]	integration_flags	Flags specifying which quantities should be integrated at the points.
[in]	sum_into_values	Flag specifying if the integrated values should be summed into the solution values. For the default value `sum_into_values=false` every value of `solution_values` is zeroed out.

Definition at line 3434 of file fe_point_evaluation.h.

◆ test_and_sum() [1/2]

template<int n_components_, int dim, int spacedim, typename Number >

template<std::size_t stride_view>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::test_and_sum	(	const StridedArrayView< ScalarNumber, stride_view > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	integration_flags,
		const bool	sum_into_values = `false`
	)

This function multiplies the quantities passed in by previous submit_value() or submit_gradient() calls by the value or gradient of the test functions, and performs summation over all given points multiplied be the Jacobian determinant times the quadrature weight (JxW).

Parameters

[out]	solution_values	This array will contain the result of the integral, which can be used during `FEEvaluation::set_dof_values(global_vector)` or `FEEvaluation::distribute_local_to_global(global_vector)`. Note that for multi-component systems where only some of the components are selected by the present class, the entries in `solution_values` not touched by this class will be set to zero.
[in]	integration_flags	Flags specifying which quantities should be integrated at the points.
[in]	sum_into_values	Flag specifying if the integrated values should be summed into the solution values. For the default value `sum_into_values=false` every value of `solution_values` is zeroed out.

Definition at line 3450 of file fe_point_evaluation.h.

◆ test_and_sum() [2/2]

template<int n_components_, int dim, int spacedim, typename Number >

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::test_and_sum	(	const ArrayView< ScalarNumber > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	integration_flags,
		const bool	sum_into_values = `false`
	)

This function multiplies the quantities passed in by previous submit_value() or submit_gradient() calls by the value or gradient of the test functions, and performs summation over all given points multiplied be the Jacobian determinant times the quadrature weight (JxW).

Parameters

[out]	solution_values	This array will contain the result of the integral, which can be used to during `cell->set_dof_values(solution_values, global_vector)` or `cell->distribute_local_to_global(solution_values, global_vector)`. Note that for multi-component systems where only some of the components are selected by the present class, the entries in `solution_values` not touched by this class will be set to zero.
[in]	integration_flags	Flags specifying which quantities should be integrated at the points.
[in]	sum_into_values	Flag specifying if the integrated values should be summed into the solution values. For the default value `sum_into_values=false` every value of `solution_values` is zeroed out.

Definition at line 3487 of file fe_point_evaluation.h.

◆ evaluate_in_face()

template<int n_components_, int dim, int spacedim, typename Number >

template<int stride_face_dof>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::evaluate_in_face	(	const ScalarNumber *	face_dof_values,
		const EvaluationFlags::EvaluationFlags &	evaluation_flags
	)

Evaluate values and gradients in face for the selected face (lane) of the batch. Default stride into the face dofs is width of VectorizedArray<selected_floating_point_type> which is the default vectorization over faces for FEFaceEvaluation.

Definition at line 3595 of file fe_point_evaluation.h.

◆ integrate_in_face()

template<int n_components_, int dim, int spacedim, typename Number >

template<int stride_face_dof>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::integrate_in_face	(	ScalarNumber *	face_dof_values,
		const EvaluationFlags::EvaluationFlags &	integration_flags,
		const bool	sum_into_values = `false`
	)

Integrate values and gradients in face for the selected face (lane) of the batch. Default stride into the face dofs is width of VectorizedArray<selected_floating_point_type> which is the default vectorization over faces for FEFaceEvaluation.

Definition at line 3768 of file fe_point_evaluation.h.

◆ normal_vector()

template<int n_components_, int dim, int spacedim, typename Number >

Tensor< 1, spacedim, Number > FEFacePointEvaluation< n_components_, dim, spacedim, Number >::normal_vector ( const unsigned int point_index ) const

inline

Return the normal vector. This class or the MappingInfo object passed to this function needs to be constructed with UpdateFlags containing update_normal_vectors.

Definition at line 3948 of file fe_point_evaluation.h.

◆ get_normal_derivative()

template<int n_components_, int dim, int spacedim, typename Number >

const FEFacePointEvaluation< n_components_, dim, spacedim, Number >::value_type FEFacePointEvaluation< n_components_, dim, spacedim, Number >::get_normal_derivative ( const unsigned int point_index ) const

inline

Return the normal derivative in real coordinates at the point with index point_index after a call to FEFacePointEvaluation::evaluate() with EvaluationFlags::gradients set.

Definition at line 3979 of file fe_point_evaluation.h.

◆ submit_normal_derivative()

template<int n_components_, int dim, int spacedim, typename Number >

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::submit_normal_derivative	(	const value_type &	value,
		const unsigned int	point_index
	)

inline

Write a contribution that is tested by the normal derivative to the field containing the values on points with the given point_index. Access to the same field as through set_gradient()/get_gradient.

Definition at line 3990 of file fe_point_evaluation.h.

◆ do_evaluate()

template<int n_components_, int dim, int spacedim, typename Number >

template<bool is_linear, std::size_t stride_view>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::do_evaluate	(	const StridedArrayView< const ScalarNumber, stride_view > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	evaluation_flags
	)

private

Definition at line 3343 of file fe_point_evaluation.h.

◆ do_integrate()

template<int n_components_, int dim, int spacedim, typename Number >

template<bool do_JxW, bool is_linear, std::size_t stride_view>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::do_integrate	(	const StridedArrayView< ScalarNumber, stride_view > &	solution_values,
		const EvaluationFlags::EvaluationFlags &	integration_flags,
		const bool	sum_into_values
	)

private

Definition at line 3503 of file fe_point_evaluation.h.

◆ do_evaluate_in_face()

template<int n_components_, int dim, int spacedim, typename Number >

template<bool is_linear, int stride_face_dof>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::do_evaluate_in_face	(	const ScalarNumber *	face_dof_values,
		const EvaluationFlags::EvaluationFlags &	evaluation_flags
	)

inlineprivate

Actually does the evaluation templated on the chosen code path (linear or higher order).

Definition at line 3612 of file fe_point_evaluation.h.

◆ do_integrate_in_face()

template<int n_components_, int dim, int spacedim, typename Number >

template<bool do_JxW, bool is_linear, int stride_face_dof>

void FEFacePointEvaluation< n_components_, dim, spacedim, Number >::do_integrate_in_face	(	ScalarNumber *	face_dof_values,
		const EvaluationFlags::EvaluationFlags &	integration_flags,
		const bool	sum_into_values
	)

inlineprivate

Actually does the integration templated on the chosen code path (linear or higher order).

Definition at line 3788 of file fe_point_evaluation.h.

◆ get_value()

template<int n_components_, int dim, int spacedim, typename Number >

const FEPointEvaluationBase< n_components_, dim, spacedim, Number >::value_type & FEPointEvaluationBase< n_components_, dim, spacedim, Number >::get_value ( const unsigned int point_index ) const

inlineinherited

Return the value at quadrature point number point_index after a call to FEPointEvaluation::evaluate() with EvaluationFlags::values set, or the value that has been stored there with a call to FEPointEvaluationBase::submit_value(). If the object is vector-valued, a vector-valued return argument is given.

Definition at line 2168 of file fe_point_evaluation.h.

◆ submit_value()

template<int n_components_, int dim, int spacedim, typename Number >

void FEPointEvaluationBase< n_components_, dim, spacedim, Number >::submit_value	(	const value_type &	value,
		const unsigned int	point_index
	)

inlineinherited

Write a value to the field containing the values on points with component point_index. Access to the same field as through get_value(). If applied before the function FEPointEvaluation::integrate() with EvaluationFlags::values set is called, this specifies the value which is tested by all basis function on the current cell and integrated over.

Definition at line 2207 of file fe_point_evaluation.h.

◆ get_gradient()

template<int n_components_, int dim, int spacedim, typename Number >

const FEPointEvaluationBase< n_components_, dim, spacedim, Number >::gradient_type & FEPointEvaluationBase< n_components_, dim, spacedim, Number >::get_gradient ( const unsigned int point_index ) const

inlineinherited

Return the gradient in real coordinates at the point with index point_index after a call to FEPointEvaluation::evaluate() with EvaluationFlags::gradients set, or the gradient that has been stored there with a call to FEPointEvaluationBase::submit_gradient(). The gradient in real coordinates is obtained by taking the unit gradient (also accessible via get_unit_gradient()) and applying the inverse Jacobian of the mapping. If the object is vector-valued, a vector-valued return argument is given.

Definition at line 2182 of file fe_point_evaluation.h.

◆ submit_gradient()

template<int n_components_, int dim, int spacedim, typename Number >

void FEPointEvaluationBase< n_components_, dim, spacedim, Number >::submit_gradient	(	const gradient_type &	gradient,
		const unsigned int	point_index
	)

inlineinherited

Write a contribution that is tested by the gradient to the field containing the values on points with the given point_index. Access to the same field as through get_gradient(). If applied before the function FEPointEvaluation::integrate(EvaluationFlags::gradients) is called, this specifies what is tested by all basis function gradients on the current cell and integrated over.

Definition at line 2219 of file fe_point_evaluation.h.

◆ get_divergence()

template<int n_components_, int dim, int spacedim, typename Number >

Number FEPointEvaluationBase< n_components_, dim, spacedim, Number >::get_divergence ( const unsigned int point_index ) const

inlineinherited

Return the divergence in real coordinates at the point with index point_index after a call to FEPointEvaluation::evaluate() with EvaluationFlags::gradients set, or the divergence that has been stored there with a call to FEPointEvaluationBase::submit_divergence(). This functions only makes sense for a vector field with dim components.

Definition at line 2193 of file fe_point_evaluation.h.

◆ submit_divergence()

template<int n_components_, int dim, int spacedim, typename Number >

void FEPointEvaluationBase< n_components_, dim, spacedim, Number >::submit_divergence	(	const Number &	value,
		const unsigned int	point_index
	)

inlineinherited

Write a contribution that is tested by the divergence to the field containing the values on points with the given point_index. Access to the same field as through get_divergence(). If applied before the function FEPointEvaluation::integrate(EvaluationFlags::gradients) is called, this specifies what is tested by all basis function gradients on the current cell and integrated over.

Note: This operation writes the data to the same field as submit_gradient(). As a consequence, only one of these functions can be used. In case several terms of this kind appear in a weak form, the contribution of a potential call to this function must be added into the diagonal of the rank-2 tensor contribution passed to submit_gradient(), in order not to overwrite information.

Definition at line 2231 of file fe_point_evaluation.h.

◆ get_curl()

template<int n_components_, int dim, int spacedim, typename Number >

Tensor< 1,(dim==2 ? 1 :dim), Number > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::get_curl ( const unsigned int point_index ) const

inherited

Return the curl in real coordinates at the point with index point_index after a call to FEPointEvaluation::evaluate() with EvaluationFlags::gradients set. This functions only makes sense for a vector field with dim components and dim > 1.

Definition at line 2248 of file fe_point_evaluation.h.

◆ jacobian()

template<int n_components_, int dim, int spacedim, typename Number >

DerivativeForm< 1, dim, spacedim, Number > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::jacobian ( const unsigned int point_index ) const

inlineinherited

Return the Jacobian of the transformation on the current cell with the given point index. Prerequisite: This class needs to be constructed with UpdateFlags containing update_jacobian.

Definition at line 2277 of file fe_point_evaluation.h.

◆ inverse_jacobian()

template<int n_components_, int dim, int spacedim, typename Number >

DerivativeForm< 1, spacedim, dim, Number > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::inverse_jacobian ( const unsigned int point_index ) const

inlineinherited

Return the inverse of the Jacobian of the transformation on the current cell with the given point index. Prerequisite: This class needs to be constructed with UpdateFlags containing update_inverse_jacobian or update_gradients.

Definition at line 2295 of file fe_point_evaluation.h.

◆ JxW()

template<int n_components_, int dim, int spacedim, typename Number >

Number FEPointEvaluationBase< n_components_, dim, spacedim, Number >::JxW ( const unsigned int point_index ) const

inlineinherited

Return the Jacobian determinant multiplied by the quadrature weight. This class or the MappingInfo object passed to this function needs to be constructed with UpdateFlags containing update_JxW_values.

Definition at line 2314 of file fe_point_evaluation.h.

◆ real_point()

template<int n_components_, int dim, int spacedim, typename Number >

Point< spacedim, Number > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::real_point ( const unsigned int point_index ) const

inlineinherited

Return the position in real coordinates of the given point index among the points passed to reinit().

Deprecated:: Use the function quadrature_point() instead.

Definition at line 2329 of file fe_point_evaluation.h.

◆ quadrature_point()

template<int n_components_, int dim, int spacedim, typename Number >

Point< spacedim, Number > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::quadrature_point ( const unsigned int point_index ) const

inlineinherited

Return the position in real coordinates of the given point index among the points passed to reinit().

Definition at line 2340 of file fe_point_evaluation.h.

◆ unit_point()

template<int n_components_, int dim, int spacedim, typename Number >

Point< dim, Number > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::unit_point ( const unsigned int point_index ) const

inlineinherited

Return the position in unit/reference coordinates of the given point index, i.e., the respective point passed to the reinit() function.

Definition at line 2355 of file fe_point_evaluation.h.

◆ integrate_value()

template<int n_components_, int dim, int spacedim, typename Number >

FEPointEvaluationBase< n_components_, dim, spacedim, Number >::scalar_value_type FEPointEvaluationBase< n_components_, dim, spacedim, Number >::integrate_value ( ) const

inlineinherited

* Take values collected at quadrature points via the submit_value() function, multiply by the Jacobian determinant and quadrature weights (JxW) and sum the values for all quadrature * points on the cell. The result is a scalar, representing the integral * of the function over the cell.

Definition at line 2579 of file fe_point_evaluation.h.

◆ quadrature_point_indices()

template<int n_components_, int dim, int spacedim, typename Number >

std_cxx20::ranges::iota_view< unsigned int, unsigned int > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::quadrature_point_indices ( ) const

inlineinherited

Return an object that can be thought of as an array containing all indices from zero to n_quadrature_points. This allows to write code using range-based for loops.

Definition at line 2371 of file fe_point_evaluation.h.

◆ n_active_entries_per_quadrature_batch()

template<int n_components_, int dim, int spacedim, typename Number >

unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::n_active_entries_per_quadrature_batch ( unsigned int q )

inherited

Returns how many lanes of a quadrature batch are active.

Definition at line 2594 of file fe_point_evaluation.h.

◆ setup()

template<int n_components_, int dim, int spacedim, typename Number >

void FEPointEvaluationBase< n_components_, dim, spacedim, Number >::setup ( const unsigned int first_selected_component )

protectedinherited

Common setup function for both constructors. Does the setup for both fast and slow path.

Parameters

first_selected_component For multi-component FiniteElement objects, this parameter allows to select a range of n_components components starting from this parameter.

Definition at line 1952 of file fe_point_evaluation.h.

◆ do_reinit()

template<int n_components_, int dim, int spacedim, typename Number >

template<bool is_face, bool is_linear>

void FEPointEvaluationBase< n_components_, dim, spacedim, Number >::do_reinit ( )

inlineprotectedinherited

Shared functionality of all reinit() functions. Resizes data fields and precomputes the shapes vector, holding the evaluation of 1D basis functions of tensor product polynomials, if necessary.

Definition at line 2039 of file fe_point_evaluation.h.

Member Data Documentation

◆ dimension

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

constexpr unsigned int FEFacePointEvaluation< n_components_, dim, spacedim, Number >::dimension = dim

staticconstexpr

Definition at line 1548 of file fe_point_evaluation.h.

◆ n_components

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

constexpr unsigned int FEFacePointEvaluation< n_components_, dim, spacedim, Number >::n_components = n_components_

staticconstexpr

Definition at line 1549 of file fe_point_evaluation.h.

◆ n_lanes_user_interface

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

constexpr std::size_t FEFacePointEvaluation< n_components_, dim, spacedim, Number >::n_lanes_user_interface

staticconstexprprivate

Initial value:

=

internal::VectorizedArrayTrait<Number>::width()

internal::VectorizedArrayTrait::width

static constexpr std::size_t width()

Definition vectorization.h:6415

Definition at line 1781 of file fe_point_evaluation.h.

◆ n_lanes_internal

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

constexpr std::size_t FEFacePointEvaluation< n_components_, dim, spacedim, Number >::n_lanes_internal

staticconstexprprivate

Initial value:

=

internal::VectorizedArrayTrait<VectorizedArrayType>::width()

Definition at line 1783 of file fe_point_evaluation.h.

◆ stride

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

constexpr std::size_t FEFacePointEvaluation< n_components_, dim, spacedim, Number >::stride

staticconstexprprivate

Initial value:

=

internal::VectorizedArrayTrait<Number>::stride()

internal::VectorizedArrayTrait::stride

static constexpr std::size_t stride()

Definition vectorization.h:6432

Definition at line 1785 of file fe_point_evaluation.h.

◆ n_q_batches

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::n_q_batches

protectedinherited

Number of quadrature batches of the current cell/face.

Definition at line 888 of file fe_point_evaluation.h.

◆ n_q_points

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::n_q_points

protectedinherited

Number of quadrature points/batches of the current cell/face.

Definition at line 893 of file fe_point_evaluation.h.

◆ n_q_points_scalar

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::n_q_points_scalar

protectedinherited

Number of quadrature points of the current cell/face.

Definition at line 898 of file fe_point_evaluation.h.

◆ mapping

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

ObserverPointer<const Mapping<dim, spacedim> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::mapping

protectedinherited

Pointer to the Mapping object passed to the constructor.

Definition at line 903 of file fe_point_evaluation.h.

◆ fe

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

ObserverPointer<const FiniteElement<dim, spacedim> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::fe

protectedinherited

Pointer to the FiniteElement object passed to the constructor.

Definition at line 908 of file fe_point_evaluation.h.

◆ poly

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::vector<Polynomials::Polynomial<double> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::poly

protectedinherited

Description of the 1d polynomial basis for tensor product elements used for the fast path of this class using tensor product evaluators.

Definition at line 914 of file fe_point_evaluation.h.

◆ use_linear_path

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

bool FEPointEvaluationBase< n_components_, dim, spacedim, Number >::use_linear_path

protectedinherited

Store whether the linear path should be used.

Definition at line 919 of file fe_point_evaluation.h.

◆ renumber

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::vector<unsigned int> FEPointEvaluationBase< n_components_, dim, spacedim, Number >::renumber

protectedinherited

Renumbering between the unknowns of unknowns implied by the FiniteElement class and a lexicographic numbering used for the tensorized code path.

Definition at line 925 of file fe_point_evaluation.h.

◆ solution_renumbered

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::vector<scalar_value_type> FEPointEvaluationBase< n_components_, dim, spacedim, Number >::solution_renumbered

protectedinherited

Temporary array to store the solution_values passed to the evaluate() function in a format compatible with the tensor product evaluators. For vector-valued setups, this array uses a Tensor<1, n_components, ScalarNumber> type to collect the unknowns for a particular basis function.

Definition at line 934 of file fe_point_evaluation.h.

◆ solution_renumbered_vectorized

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

AlignedVector<vectorized_value_type> FEPointEvaluationBase< n_components_, dim, spacedim, Number >::solution_renumbered_vectorized

protectedinherited

Temporary array to store a vectorized version of the solution_values computed during integrate() in a format compatible with the tensor product evaluators. For vector-valued setups, this array uses a Tensor<1, n_components, VectorizedArrayType> format.

Definition at line 942 of file fe_point_evaluation.h.

◆ scratch_data_scalar

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

AlignedVector<ScalarNumber> FEPointEvaluationBase< n_components_, dim, spacedim, Number >::scratch_data_scalar

protectedinherited

Temporary array for the face path (scalar).

Definition at line 947 of file fe_point_evaluation.h.

◆ values

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::vector<value_type> FEPointEvaluationBase< n_components_, dim, spacedim, Number >::values

protectedinherited

Temporary array to store the values at the points.

Definition at line 952 of file fe_point_evaluation.h.

◆ gradients

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::vector<gradient_type> FEPointEvaluationBase< n_components_, dim, spacedim, Number >::gradients

protectedinherited

Temporary array to store the gradients in real coordinates at the points.

Definition at line 957 of file fe_point_evaluation.h.

◆ unit_point_ptr

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const Point<dim, VectorizedArrayType>* FEPointEvaluationBase< n_components_, dim, spacedim, Number >::unit_point_ptr

protectedinherited

Pointer to first unit point batch of current cell/face from MappingInfo, set internally during do_reinit().

Definition at line 963 of file fe_point_evaluation.h.

◆ unit_point_faces_ptr

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const Point<dim - 1, VectorizedArrayType>* FEPointEvaluationBase< n_components_, dim, spacedim, Number >::unit_point_faces_ptr

protectedinherited

Pointer to first unit point batch of current face from MappingInfo, set internally during do_reinit(). Needed for face path.

Definition at line 969 of file fe_point_evaluation.h.

◆ real_point_ptr

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const Point<spacedim, Number>* FEPointEvaluationBase< n_components_, dim, spacedim, Number >::real_point_ptr

protectedinherited

Pointer to real point of first quadrature point of current cell/face from MappingInfo, set internally during do_reinit().

Definition at line 975 of file fe_point_evaluation.h.

◆ jacobian_ptr

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const DerivativeForm<1, dim, spacedim, Number>* FEPointEvaluationBase< n_components_, dim, spacedim, Number >::jacobian_ptr

protectedinherited

Pointer to Jacobian of first quadrature point of current cell/face from MappingInfo, set internally during do_reinit().

Definition at line 981 of file fe_point_evaluation.h.

◆ inverse_jacobian_ptr

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const DerivativeForm<1, spacedim, dim, Number>* FEPointEvaluationBase< n_components_, dim, spacedim, Number >::inverse_jacobian_ptr

protectedinherited

Pointer to inverse Jacobian of first quadrature point of current cell/face from MappingInfo, set internally during do_reinit().

Definition at line 987 of file fe_point_evaluation.h.

◆ normal_ptr

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const Tensor<1, spacedim, Number>* FEPointEvaluationBase< n_components_, dim, spacedim, Number >::normal_ptr

protectedinherited

Pointer to normal vector of first quadrature point of current cell/face from MappingInfo, set internally during do_reinit().

Definition at line 993 of file fe_point_evaluation.h.

◆ JxW_ptr

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const Number* FEPointEvaluationBase< n_components_, dim, spacedim, Number >::JxW_ptr

protectedinherited

Pointer to Jacobian determinant times quadrature weight of first quadrature point of current cell/face from MappingInfo, set internally during do_reinit().

Definition at line 1000 of file fe_point_evaluation.h.

◆ cell_type

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

internal::MatrixFreeFunctions::GeometryType FEPointEvaluationBase< n_components_, dim, spacedim, Number >::cell_type

protectedinherited

Cell type describing the geometry of the cell and compression of jacobians.

Definition at line 1005 of file fe_point_evaluation.h.

◆ dofs_per_component

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::dofs_per_component

protectedinherited

Number of unknowns per component, i.e., number of unique basis functions, for the chosen FiniteElement (or base element).

Definition at line 1011 of file fe_point_evaluation.h.

◆ dofs_per_component_face

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::dofs_per_component_face

protectedinherited

Number of unknowns per component, i.e., number of unique basis functions, for a restriction to the face of the chosen FiniteElement (or base element). This means a (dim-1)-dimensional basis.

Definition at line 1018 of file fe_point_evaluation.h.

◆ shape_info

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

internal::MatrixFreeFunctions::ShapeInfo<ScalarNumber> FEPointEvaluationBase< n_components_, dim, spacedim, Number >::shape_info

protectedinherited

Scalar ShapeInfo object needed for face path.

Definition at line 1023 of file fe_point_evaluation.h.

◆ component_in_base_element

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::component_in_base_element

protectedinherited

The first selected component in the active base element.

Definition at line 1028 of file fe_point_evaluation.h.

◆ nonzero_shape_function_component

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::vector<std::array<bool, n_components> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::nonzero_shape_function_component

protectedinherited

For complicated FiniteElement objects this variable informs us about which unknowns actually carry degrees of freedom in the selected components.

Definition at line 1035 of file fe_point_evaluation.h.

◆ update_flags

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const UpdateFlags FEPointEvaluationBase< n_components_, dim, spacedim, Number >::update_flags

protectedinherited

The desired update flags for the evaluation.

Definition at line 1040 of file fe_point_evaluation.h.

◆ fe_values

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::shared_ptr<FEValues<dim, spacedim> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::fe_values

protectedinherited

The FEValues object underlying the slow evaluation path.

Definition at line 1045 of file fe_point_evaluation.h.

◆ mapping_info_on_the_fly

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

std::unique_ptr<NonMatching::MappingInfo<dim, spacedim, Number> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::mapping_info_on_the_fly

protectedinherited

Pointer to mapping info on the fly computed during reinit.

Definition at line 1051 of file fe_point_evaluation.h.

◆ mapping_info

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

ObserverPointer<const NonMatching::MappingInfo<dim, spacedim, Number> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::mapping_info

protectedinherited

Pointer to currently used mapping info (either on the fly or external precomputed).

Definition at line 1058 of file fe_point_evaluation.h.

◆ current_cell_index

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::current_cell_index

protectedinherited

The current cell index to access mapping data from mapping info.

Definition at line 1063 of file fe_point_evaluation.h.

◆ current_face_number

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

unsigned int FEPointEvaluationBase< n_components_, dim, spacedim, Number >::current_face_number

protectedinherited

The current face number to access mapping data from mapping info.

Definition at line 1068 of file fe_point_evaluation.h.

◆ fast_path

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

bool FEPointEvaluationBase< n_components_, dim, spacedim, Number >::fast_path

protectedinherited

Bool indicating if fast path is chosen.

Definition at line 1073 of file fe_point_evaluation.h.

◆ must_reinitialize_pointers

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

bool FEPointEvaluationBase< n_components_, dim, spacedim, Number >::must_reinitialize_pointers

protectedinherited

Bool indicating if class needs to call reinit() inside evaluate()/integrate() functions, which is the case when the present class does not own the MappingInfo object but shares evaluation points with another object.

Definition at line 1081 of file fe_point_evaluation.h.

◆ shapes

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

AlignedVector<::ndarray<VectorizedArrayType, 2, dim> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::shapes

protectedinherited

Vector containing tensor product shape functions evaluated (during reinit()) at the vectorized unit points.

Definition at line 1087 of file fe_point_evaluation.h.

◆ shapes_faces

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

AlignedVector<::ndarray<VectorizedArrayType, 2, dim - 1> > FEPointEvaluationBase< n_components_, dim, spacedim, Number >::shapes_faces

protectedinherited

Vector containing tensor product shape functions evaluated (during reinit()) at the vectorized unit points on faces.

Definition at line 1093 of file fe_point_evaluation.h.

◆ is_interior

template<int n_components_, int dim, int spacedim = dim, typename Number = double>

const bool FEPointEvaluationBase< n_components_, dim, spacedim, Number >::is_interior

protectedinherited

Definition at line 1095 of file fe_point_evaluation.h.

The documentation for this class was generated from the following file:

include/deal.II/matrix_free/fe_point_evaluation.h

Public Types

Public Member Functions

Static Public Attributes

Protected Member Functions

Protected Attributes

Private Member Functions

Static Private Attributes

Detailed Description

Member Typedef Documentation

◆ number_type

◆ ScalarNumber

◆ VectorizedArrayType

◆ ETT

◆ value_type

◆ scalar_value_type

◆ vectorized_value_type

◆ unit_gradient_type

◆ gradient_type

◆ interface_vectorized_unit_gradient_type

Constructor & Destructor Documentation

◆ FEFacePointEvaluation()

Member Function Documentation

◆ reinit() [1/2]

◆ reinit() [2/2]

◆ evaluate() [1/2]

◆ evaluate() [2/2]

◆ integrate() [1/2]

◆ integrate() [2/2]

◆ test_and_sum() [1/2]

◆ test_and_sum() [2/2]

◆ evaluate_in_face()

◆ integrate_in_face()

◆ normal_vector()

◆ get_normal_derivative()

◆ submit_normal_derivative()

◆ do_evaluate()

◆ do_integrate()

◆ do_evaluate_in_face()

◆ do_integrate_in_face()

◆ get_value()

◆ submit_value()

◆ get_gradient()

◆ submit_gradient()

◆ get_divergence()

◆ submit_divergence()

◆ get_curl()

◆ jacobian()

◆ inverse_jacobian()

◆ JxW()

◆ real_point()

◆ quadrature_point()

◆ unit_point()

◆ integrate_value()

◆ quadrature_point_indices()

◆ n_active_entries_per_quadrature_batch()

◆ setup()

◆ do_reinit()

Member Data Documentation

◆ dimension

◆ n_components

◆ n_lanes_user_interface

◆ n_lanes_internal

◆ stride

◆ n_q_batches

◆ n_q_points

◆ n_q_points_scalar

◆ mapping

◆ fe

◆ poly

◆ use_linear_path

◆ renumber

◆ solution_renumbered

◆ solution_renumbered_vectorized

◆ scratch_data_scalar

◆ values

◆ gradients

◆ unit_point_ptr

◆ unit_point_faces_ptr

◆ real_point_ptr

◆ jacobian_ptr