utils.h File Reference

Functions supporting mesh operations. More...

Go to the source code of this file.

Namespaces
namespace	dolfinx
	Top-level namespace.
namespace	dolfinx::fem
	Finite element method functionality.
namespace	dolfinx::mesh
	Mesh data structures and algorithms on meshes.

Concepts
concept	dolfinx::mesh::MarkerFn
	Requirements on function for geometry marking.

Typedefs
using	CellPartitionFunction
	Signature for the cell partitioning function. The function should compute the destination rank for cells currently on this rank.

Enumerations
enum class	GhostMode : int { none , shared_facet , shared_vertex }
	Enum for different partitioning ghost modes.

Functions
template<typename T >
void	reorder_list (std::span< T > list, std::span< const std::int32_t > nodemap)
	Re-order an adjacency list of fixed degree.
template<std::floating_point T>
std::tuple< std::vector< std::int32_t >, std::vector< T >, std::vector< std::int32_t > >	compute_vertex_coords_boundary (const mesh::Mesh< T > &mesh, int dim, std::span< const std::int32_t > facets)
	The coordinates of 'vertices' for for entities of a give dimension that are attached to specified facets.
std::vector< std::int32_t >	exterior_facet_indices (const Topology &topology)
	Compute the indices of all exterior facets that are owned by the caller.
std::vector< std::int64_t >	extract_topology (CellType cell_type, const fem::ElementDofLayout &layout, std::span< const std::int64_t > cells)
	Extract topology from cell data, i.e. extract cell vertices.
template<std::floating_point T>
std::vector< T >	h (const Mesh< T > &mesh, std::span< const std::int32_t > entities, int dim)
	Compute greatest distance between any two vertices of the mesh entities (h).
template<std::floating_point T>
std::vector< T >	cell_normals (const Mesh< T > &mesh, int dim, std::span< const std::int32_t > entities)
	Compute normal to given cell (viewed as embedded in 3D)
template<std::floating_point T>
std::vector< T >	compute_midpoints (const Mesh< T > &mesh, int dim, std::span< const std::int32_t > entities)
	Compute the midpoints for mesh entities of a given dimension.
template<std::floating_point T>
std::pair< std::vector< T >, std::array< std::size_t, 2 > >	compute_vertex_coords (const mesh::Mesh< T > &mesh)
template<std::floating_point T, MarkerFn< T > U>
std::vector< std::int32_t >	locate_entities (const Mesh< T > &mesh, int dim, U marker)
	Compute indices of all mesh entities that evaluate to true for the provided geometric marking function.
template<std::floating_point T, MarkerFn< T > U>
std::vector< std::int32_t >	locate_entities_boundary (const Mesh< T > &mesh, int dim, U marker)
	Compute indices of all mesh entities that are attached to an owned boundary facet and evaluate to true for the provided geometric marking function.
template<std::floating_point T>
std::vector< std::int32_t >	entities_to_geometry (const Mesh< T > &mesh, int dim, std::span< const std::int32_t > entities, bool permute=false)
	Compute the geometry degrees of freedom associated with the closure of a given set of cell entities.
CellPartitionFunction	create_cell_partitioner (mesh::GhostMode ghost_mode=mesh::GhostMode::none, const graph::partition_fn &partfn=&graph::partition_graph)
std::vector< std::int32_t >	compute_incident_entities (const Topology &topology, std::span< const std::int32_t > entities, int d0, int d1)
	Compute incident indices.
template<typename U >
Mesh< typename std::remove_reference_t< typename U::value_type > >	create_mesh (MPI_Comm comm, MPI_Comm commt, std::span< const std::int64_t > cells, const fem::CoordinateElement< typename std::remove_reference_t< typename U::value_type > > &element, MPI_Comm commg, const U &x, std::array< std::size_t, 2 > xshape, const CellPartitionFunction &partitioner)
	Create a distributed mesh from mesh data using a provided graph partitioning function for determining the parallel distribution of the mesh.
template<typename U >
Mesh< typename std::remove_reference_t< typename U::value_type > >	create_mesh (MPI_Comm comm, MPI_Comm commt, const std::vector< std::span< const std::int64_t > > &cells, const std::vector< fem::CoordinateElement< typename std::remove_reference_t< typename U::value_type > > > &elements, MPI_Comm commg, const U &x, std::array< std::size_t, 2 > xshape, const CellPartitionFunction &partitioner)
	Create a distributed mixed-topology mesh from mesh data using a provided graph partitioning function for determining the parallel distribution of the mesh.
template<typename U >
Mesh< typename std::remove_reference_t< typename U::value_type > >	create_mesh (MPI_Comm comm, std::span< const std::int64_t > cells, const fem::CoordinateElement< std::remove_reference_t< typename U::value_type > > &elements, const U &x, std::array< std::size_t, 2 > xshape, GhostMode ghost_mode)
	Create a distributed mesh from mesh data using the default graph partitioner to determine the parallel distribution of the mesh.
template<std::floating_point T>
std::pair< Geometry< T >, std::vector< int32_t > >	create_subgeometry (const Mesh< T > &mesh, int dim, std::span< const std::int32_t > subentity_to_entity)
	Create a sub-geometry from a mesh and a subset of mesh entities to be included. A sub-geometry is simply a Geometry object containing only the geometric information for the subset of entities. The entities may differ in topological dimension from the original mesh.
template<std::floating_point T>
std::tuple< Mesh< T >, std::vector< std::int32_t >, std::vector< std::int32_t >, std::vector< std::int32_t > >	create_submesh (const Mesh< T > &mesh, int dim, std::span< const std::int32_t > entities)
	Create a new mesh consisting of a subset of entities in a mesh.

Detailed Description

Functions supporting mesh operations.

Function Documentation

compute_vertex_coords()

template<std::floating_point T>

std::pair< std::vector< T >, std::array< std::size_t, 2 > > compute_vertex_coords

(

const mesh::Mesh< T > &

mesh

)

The coordinates for all 'vertices' in the mesh

Parameters

[in]

mesh

Mesh to compute the vertex coordinates for

Returns

The vertex coordinates. The shape is (3, num_vertices) and the jth column hold the coordinates of vertex j.

compute_vertex_coords_boundary()

template<std::floating_point T>

std::tuple< std::vector< std::int32_t >, std::vector< T >, std::vector< std::int32_t > > compute_vertex_coords_boundary	(	const mesh::Mesh< T > &	mesh,
		int	dim,
		std::span< const std::int32_t >	facets )

The coordinates of 'vertices' for for entities of a give dimension that are attached to specified facets.

Precondition

The provided facets must be on the boundary of the mesh.

Parameters

[in]	mesh	Mesh to compute the vertex coordinates for
[in]	dim	Topological dimension of the entities
[in]	facets	List of facets on the meh boundary

Returns

(0) Entities attached to the boundary facets, (1) vertex coordinates (shape is (3, num_vertices)) and (2) map from vertex in the full mesh to the position (column) in the vertex coordinates array (set to -1 if vertex in full mesh is not in the coordinate array).