SLATE 2024.05.31
Software for Linear Algebra Targeting Exascale
|
Functions | |
template<typename scalar_t > | |
void | slate::tile::her2k (scalar_t alpha, Tile< scalar_t > const &A, Tile< scalar_t > const &B, blas::real_type< scalar_t > beta, Tile< scalar_t > &C) |
Hermitian rank-2k update: \(C = \alpha op(A) op(B)^T + \alpha op(B) op(A)^T + \beta C\). | |
template<typename scalar_t > | |
void | slate::tile::her2k (scalar_t alpha, Tile< scalar_t > const &&A, Tile< scalar_t > const &&B, blas::real_type< scalar_t > beta, Tile< scalar_t > &&C) |
Converts rvalue refs to lvalue refs. | |
void slate::tile::her2k | ( | scalar_t | alpha, |
Tile< scalar_t > const & | A, | ||
Tile< scalar_t > const & | B, | ||
blas::real_type< scalar_t > | beta, | ||
Tile< scalar_t > & | C | ||
) |
Hermitian rank-2k update: \(C = \alpha op(A) op(B)^T + \alpha op(B) op(A)^T + \beta C\).
Use transpose or conj_transpose to set \(op(A)\) and \(op(B)\). In the complex case, C cannot be transpose.