ZHPTRS(3)
π NAME
/home/abuild/rpmbuild/BUILD/lapack-static-3.12.0-build/lapack-3.12.0/SRC/zhptrs.f
This is the /home/abui...RC/zhptrs.f(3) page from the Library Functions Manual, bestie. π Yes, we are doing packed complex Hermitian linear algebra today, and it's lowkey iconic.
β¨ SYNOPSIS
Functions/Subroutines
subroutine ZHPTRS (uplo, n, nrhs, ap, ipiv, b, ldb, info)β theZHPTRSsubroutine itself, serving main-character energy. π
π¦ Function/Subroutine Documentation
subroutine ZHPTRS (character uplo, integer n, integer nrhs, complex*16, dimension( * ) ap, integer, dimension( * ) ipiv, complex*16, dimension( ldb, * ) b, integer ldb, integer info)
ZHPTRS β that's the name, and it's literally here to solve your linear system, no cap. π«Ά
πΈ Purpose:
okay so here's the tea: ZHPTRS solves a system of linear equations A*X = B with a complex Hermitian matrix A stored in packed format using the factorization A = U*D*U**H or A = L*D*L**H computed by ZHPTRF. That's the whole flex. β¨
π Parameters
UPLOβCHARACTER*1. Specifies whether the details of the factorization are stored as an upper or lower triangular matrix. The values are:= 'U': Upper triangular, form isA = U*D*U**H;= 'L': Lower triangular, form isA = L*D*L**H.
NβINTEGER. The order of the matrixA.N >= 0.NRHSβINTEGER. The number of right hand sides, i.e., the number of columns of the matrixB.NRHS >= 0.APβCOMPLEX*16array, dimension(N*(N+1)/2). The block diagonal matrixDand the multipliers used to obtain the factorUorLas computed byZHPTRF, stored as a packed triangular matrix.IPIVβINTEGERarray, dimension(N). Details of the interchanges and the block structure ofDas determined byZHPTRF.BβCOMPLEX*16array, dimension(LDB,NRHS). On entry, the right hand side matrixB. On exit, the solution matrixX.LDBβINTEGER. The leading dimension of the arrayB.LDB >= max(1,N).INFOβINTEGER. Exit status tea:= 0: successful exit;< 0: ifINFO = -i, the i-th argument had an illegal value.
π Author
- Univ. of Tennessee
- Univ. of California Berkeley
- Univ. of Colorado Denver
- NAG Ltd.
Definition at line 114 of file zhptrs.f.
π Author
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