sfem::utility Namespace Reference

the namespace of the module sfem_utility More...


Functions

tmath::sparse::SparseMatrix AssembleBlock (const tmath::sparse::SparseMatrix &A, const tmath::Matrix B, const tmath::Matrix &C, const tmath::Matrix &D)
void createHexaeder27from8 (unsigned int index, const std::string &type, sfem::mesh::MeshPart &part0, const std::vector< unsigned int > &e_nodes, const double tolerance=1e-10)
 creates a 27-nodes hexahedron This method helps to create a 27-noded hexahedron given the data that are required to build up a 8-nodes hexahedron. The mid-edge nodes will be created automatically (if not yet existing in the instance) and appended to the instance's node vector.
void createTetraeder10from4 (unsigned int index, const std::string &type, sfem::mesh::MeshPart &part0, const std::vector< unsigned int > &e_nodes, const double tolerance=1e-10)
 creates a 10-nodes tetrahedron This method helps to create a 10-noded tetrahedron given the data that are required to build up a 4-nodes tetraedron. The mid-edge nodes will be created automatically (if not yet existing in the instance) and appended to the instance's node vector.
unsigned int createUniquePoint (sfem::mesh::MeshPart &part0, const double *coor, const double tolerance=1e-10)
 checks existence of a point, creates it and returns the point index The method checks if a point with given coordinates already exists. If yes it returns the point's index, if not it creates a new point and returns its index.
tmath::sparse::SparseMatrix SmoothingFilter (const tmath::sparse::SparseMatrix &M)


Detailed Description

the namespace of the module sfem_utility

Function Documentation

tmath::sparse::SparseMatrix sfem::utility::AssembleBlock ( const tmath::sparse::SparseMatrix &  A,
const tmath::Matrix  B,
const tmath::Matrix &  C,
const tmath::Matrix &  D 
)

Assembles a sparse matrix from given matrix blocks The blocks are A, B, C, D with A sparse and B, C, D dense. They are set according to [[A,B][C,D]]

void sfem::utility::createHexaeder27from8 ( unsigned int  index,
const std::string &  type,
sfem::mesh::MeshPart &  part0,
const std::vector< unsigned int > &  e_nodes,
const double  tolerance = 1e-10 
)

creates a 27-nodes hexahedron This method helps to create a 27-noded hexahedron given the data that are required to build up a 8-nodes hexahedron. The mid-edge nodes will be created automatically (if not yet existing in the instance) and appended to the instance's node vector.

Parameters:
index element index in given instance
type element type given as string
part0 the instance where the element is to be created
e_nodes the vector of node indices of the corresponding 8-noded base type
tolerance a tolerance identifying two points being equal

void sfem::utility::createTetraeder10from4 ( unsigned int  index,
const std::string &  type,
sfem::mesh::MeshPart &  part0,
const std::vector< unsigned int > &  e_nodes,
const double  tolerance = 1e-10 
)

creates a 10-nodes tetrahedron This method helps to create a 10-noded tetrahedron given the data that are required to build up a 4-nodes tetraedron. The mid-edge nodes will be created automatically (if not yet existing in the instance) and appended to the instance's node vector.

Parameters:
index element index in given instance
type element type given as string
part0 the instance where the element is to be created
e_nodes the vector of node indices of the corresponding 4-noded base type
tolerance a tolerance identifying two points being equal

unsigned int sfem::utility::createUniquePoint ( sfem::mesh::MeshPart &  part0,
const double *  coor,
const double  tolerance = 1e-10 
)

checks existence of a point, creates it and returns the point index The method checks if a point with given coordinates already exists. If yes it returns the point's index, if not it creates a new point and returns its index.

Parameters:
part0 the instance to be modified
coor the 3d coordinates
tolerance a tolerance identifying two points being equal

tmath::sparse::SparseMatrix sfem::utility::SmoothingFilter ( const tmath::sparse::SparseMatrix &  M  ) 

Creates a smoothing filter matrix. It denotes the weight matrix W_AB=M_AB/N_A whereby N_A is the sum of the A-th column of M_AB


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