SRC/zla_herpvgrw.f(3)
π NAME
Okay bestie, this is the SRC/zla_herpvgrw.f(3) page from the Library Functions Manual, and the function serving main-character energy is ZLA_HERPVGRW. π
β¨ SYNOPSIS
Functions/Subroutines
double precision function zla_herpvgrw (uplo, n, info, a, lda, af, ldaf, ipiv, work)βZLA_HERPVGRW
π Function/Subroutine Documentation
double precision function zla_herpvgrw (character*1 uplo, integer n, integer
info, complex*16, dimension( lda, * ) a, integer lda, complex*16,
dimension( ldaf, * ) af, integer ldaf, integer, dimension( * ) ipiv,
double precision, dimension( * ) work)
ZLA_HERPVGRW
π₯ Purpose
Not me explaining the glow-up of this routine: ZLA_HERPVGRW computes the reciprocal pivot growth factor norm(A)/norm(U). The norm is used. If this is much less than 1, the stability of the LU factorization of the (equilibrated) matrix A could be poor. This also means that the solution X, estimated condition numbers, and error bounds could be unreliable. π
πΈ Parameters
UPLOβCHARACTER*1= 'U': Upper triangle of A is stored;= 'L': Lower triangle of A is stored.
NβINTEGER. The number of linear equations, i.e., the order of the matrix A.N >= 0.INFOβINTEGER. The value ofINFOreturned fromZHETRF, .i.e., the pivot in columnINFOis exactly 0.AβCOMPLEX*16array, dimension(LDA,N). On entry, the N-by-N matrix A.LDAβINTEGER. The leading dimension of the array A.LDA >= max(1,N).AFβCOMPLEX*16array, dimension(LDAF,N). The block diagonal matrix D and the multipliers used to obtain the factor U or L as computed byZHETRF.LDAFβINTEGER. The leading dimension of the array AF.LDAF >= max(1,N).IPIVβINTEGERarray, dimension(N). Details of the interchanges and the block structure of D as determined byZHETRF.WORKβDOUBLE PRECISIONarray, dimension(2*N).
π Author
- Univ. of Tennessee
- Univ. of California Berkeley
- Univ. of Colorado Denver
- NAG Ltd.
Definition at line 121 of file zla_herpvgrw.f.
π Author
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