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STIR 6.4.0
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Implementation of functions for matrices. More...
Go to the source code of this file.
Namespaces | |
| namespace | stir |
| Namespace for the STIR library (and some/most of its applications) | |
| namespace | stir::detail |
| Namespace for the implementation details of the STIR library. | |
Functions | |
| template<class elemT> | |
| std::complex< elemT > | stir::inner_product (const Array< 1, std::complex< elemT > > &v1, const Array< 1, std::complex< elemT > > &v2) |
| template<class elemT, class vecT> | |
| void | stir::detail::matrix_multiply_help (vecT &retval, const Array< 2, elemT > &m, const vecT &vec) |
| template<int num_dimensions, class elemT> | |
| BasicCoordinate< num_dimensions, elemT > | stir::matrix_multiply (const Array< 2, elemT > &m, const BasicCoordinate< num_dimensions, elemT > &vec) |
functions specific for 1D Arrays | |
| template<class elemT> | |
| elemT | stir::inner_product (const Array< 1, elemT > &v1, const Array< 1, elemT > &v2) |
| Inner product of 2 1D arrays. | |
| template<class elemT> | |
| double | stir::angle (const Array< 1, elemT > &v1, const Array< 1, elemT > &v2) |
| angle between 2 1D arrays | |
functions for matrices | |
| template<class elemT> | |
| Array< 1, elemT > | stir::matrix_multiply (const Array< 2, elemT > &m, const Array< 1, elemT > &vec) |
| matrix with vector multiplication | |
| template<class elemT> | |
| Array< 2, elemT > | stir::matrix_multiply (const Array< 2, elemT > &m1, const Array< 2, elemT > &m2) |
| matrix multiplication | |
| template<class elemT> | |
| Array< 2, elemT > | stir::matrix_transpose (const Array< 2, elemT > &m) |
| matrix transposition | |
| template<class elemT> | |
| Array< 2, elemT > | stir::diagonal_matrix (const unsigned dimension, const elemT value) |
| construct a diagonal matrix with all elements on the diagonal equal | |
| template<int dimension, class elemT> | |
| Array< 2, elemT > | stir::diagonal_matrix (const BasicCoordinate< dimension, elemT > &values) |
| construct a diagonal matrix | |
Implementation of functions for matrices.