Type for the mass matrix of a 3D tensor product B-spline basis. More...

Public Member Functions
procedure	init (this, space1, space2, symmetric, spd)
	Initialize the TensorProdMat.

procedure	destroy (this)
	destroy for the TensorProdMat

Public Attributes
type(tensorprodspace)	space_row
	The tensor product B-spline space for the row index.

type(tensorprodspace)	space_col
	The tensor product B-spline space for the column index.

real(wp), dimension(:, :, :, :, :, :), allocatable	vals
	The values of the mass matrix (:, :, :, local_row)

integer, dimension(:, :, :, :, :, :), allocatable	cols
	The column indices of the mass matrix (:, :, :, local_row)

integer, dimension(:, :, :), allocatable	rows
	The row indices of the mass matrix (local_row -> global_row)

type(tensorprodindices)	rank_actv_bsplines

integer	total_nz_per_row
	The number of non-zero entries per row.

integer	nr_rows
	The numer of rows.

integer	my_nr_rows
	The number of rows for the current rank.

integer	nr_cols
	The number of columns.

integer	my_nr_cols
	The number of columns for the current rank.

logical	symmetric
	Whether the matrix is symmetric.

logical	spd
	Whether the matrix is symmetric positive definite.

Detailed Description

Type for the mass matrix of a 3D tensor product B-spline basis.

Member Function/Subroutine Documentation

procedure m_tensorprod_matrix::tensorprodmat::destroy ( class(tensorprodmat), intent(inout) this )

destroy for the TensorProdMat

Parameters

[in,out] this The TensorProdMat object

procedure m_tensorprod_matrix::tensorprodmat::init	(	class(tensorprodmat), intent(inout)	this,
		type(tensorprodspace), intent(in)	space1,
		type(tensorprodspace), intent(in)	space2,
		logical, intent(in), optional	symmetric,
		logical, intent(in), optional	spd )

Initialize the TensorProdMat.

Parameters

[in,out]	this	The TensorProdMat object
[in]	space1	The first tensor product B-spline basis
[in]	space2	The second tensor product B-spline basis
[in]	symmetric	_(optional)_ Whether the matrix is symmetric
[in]	spd	_(optional)_ Whether the matrix is symmetric positive definite

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