transpose_matrix_modT_transpose_matrix_modTransposeMatrixModTransposeMatrixModtranspose_matrix_mod (Operator)

Name

transpose_matrix_modT_transpose_matrix_modTransposeMatrixModTransposeMatrixModtranspose_matrix_mod — Transpose a matrix.

Signature

Description

The operator transpose_matrix_modtranspose_matrix_modTransposeMatrixModTransposeMatrixModtranspose_matrix_mod returns the transpose of the input Matrix. The input matrix is defined by the matrix handle MatrixIDMatrixIDMatrixIDmatrixIDmatrix_id. The input matrix is overwritten with the result. Access to the elements of the matrix is possible e.g., with the operator get_full_matrixget_full_matrixGetFullMatrixGetFullMatrixget_full_matrix.

Example:

Execution Information

• Multithreading type: reentrant (runs in parallel with non-exclusive operators).
• Multithreading scope: global (may be called from any thread).
• Processed without parallelization.

This operator modifies the state of the following input parameter:

• MatrixIDMatrixIDMatrixIDmatrixIDmatrix_id

During execution of this operator, access to the value of this parameter must be synchronized if it is used across multiple threads.

Parameters

Result

If the parameters are valid, the operator transpose_matrix_modtranspose_matrix_modTransposeMatrixModTransposeMatrixModtranspose_matrix_mod returns the value 2 ( H_MSG_TRUE) . If necessary, an exception is raised.

Possible Predecessors

create_matrixcreate_matrixCreateMatrixCreateMatrixcreate_matrix

Possible Successors

get_full_matrixget_full_matrixGetFullMatrixGetFullMatrixget_full_matrix, get_value_matrixget_value_matrixGetValueMatrixGetValueMatrixget_value_matrix

Alternatives

transpose_matrixtranspose_matrixTransposeMatrixTransposeMatrixtranspose_matrix

See also

invert_matrixinvert_matrixInvertMatrixInvertMatrixinvert_matrix, invert_matrix_modinvert_matrix_modInvertMatrixModInvertMatrixModinvert_matrix_mod

References

David Poole: “Linear Algebra: A Modern Introduction”; Thomson; Belmont; 2006.
Gene H. Golub, Charles F. van Loan: “Matrix Computations”; The Johns Hopkins University Press; Baltimore and London; 1996.

Module

Foundation