SLATE 2024.05.31
Software for Linear Algebra Targeting Exascale
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Parellel BLAS (PBLAS)

Modules

 gemm: General matrix multiply
 \(C = \alpha A B + \beta C\)
 
 gbmm: General band matrix multiply
 \(C = \alpha A B + \beta C\) where \(A\) or \(B\) is band
 
 hemm: Hermitian matrix multiply
 \(C = \alpha A B + \beta C\) or \(C = \alpha B A + \beta C\) where \(A\) is Hermitian
 
 hbmm: Hermitian band matrix multiply
 \(C = \alpha A B + \beta C\) or \(C = \alpha B A + \beta C\) where \(A\) is Hermitian
 
 herk: Hermitian rank k update
 \(C = \alpha A A^H + \beta C\) where \(C\) is Hermitian
 
 her2k: Hermitian rank 2k update
 \(C = \alpha A B^H + \alpha B A^H + \beta C\) where \(C\) is Hermitian
 
 symm: Symmetric matrix multiply
 \(C = \alpha A B + \beta C\) or \(C = \alpha B A + \beta C\) where \(A\) is symmetric
 
 syrk: Symmetric rank k update
 \(C = \alpha A A^T + \beta C\) where \(C\) is symmetric
 
 syr2k: Symmetric rank 2k update
 \(C = \alpha A B^T + \alpha B A^T + \beta C\) where \(C\) is symmetric
 
 trmm: Triangular matrix multiply
 \(B = \alpha A B\) or \(B = \alpha B A\) where \(A\) is triangular
 
 trsm: Triangular solve matrix
 \(C = A^{-1} B\) or \(C = B A^{-1}\) where \(A\) is triangular
 
 tbsm: Triangular solve band matrix
 \(C = A^{-1} B\) or \(C = B A^{-1}\) where \(A\) is band triangular
 

Detailed Description