SLATE 2024.05.31
Software for Linear Algebra Targeting Exascale
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hemm: Hermitian matrix multiply

Functions

template<typename scalar_t >
void slate::tile::hemm (Side side, scalar_t alpha, Tile< scalar_t > const &A, Tile< scalar_t > const &B, scalar_t beta, Tile< scalar_t > &C)
 Hermitian matrix multiply: \(C = \alpha A op(B) + \beta op(C)\) or \(C = \alpha op(B) A + \beta op(C)\), where \(A\) is Hermitian.
 
template<typename scalar_t >
void slate::tile::hemm (Side side, scalar_t alpha, Tile< scalar_t > const &&A, Tile< scalar_t > const &&B, scalar_t beta, Tile< scalar_t > &&C)
 Converts rvalue refs to lvalue refs.
 

Detailed Description

Function Documentation

◆ hemm()

template<typename scalar_t >
void slate::tile::hemm ( Side  side,
scalar_t  alpha,
Tile< scalar_t > const &  A,
Tile< scalar_t > const &  B,
scalar_t  beta,
Tile< scalar_t > &  C 
)

Hermitian matrix multiply: \(C = \alpha A op(B) + \beta op(C)\) or \(C = \alpha op(B) A + \beta op(C)\), where \(A\) is Hermitian.

Unlike most BLAS operations, here op(B) and op(C) must be both the same, either both NoTrans or both ConjTrans.