SRC/cla_porcond_x.f(3)
π NAME π
SRC/cla_porcond_x.f β bestie, this is the page for that file, and the manual name is Library Functions Manual (fancy, I know). The page is SRC/cla_porcond_x.f(3), iykyk. π
β¨ SYNOPSIS β¨
π§ Functions/Subroutines π§
Here's the function, no cap:
real function cla_porcond_x (uplo, n, a, lda, af, ldaf, x, info, work,
rwork)
CLA_PORCOND_X computes the infinity norm condition number of op(A)*diag(x) for Hermitian positive-definite matrices. Slay. β¨
π₯ Function/Subroutine Documentation π₯
Full signature, exactly as requested:
real function cla_porcond_x (character uplo, integer n, complex, dimension(
lda, * ) a, integer lda, complex, dimension( ldaf, * ) af, integer ldaf,
complex, dimension( * ) x, integer info, complex, dimension( * ) work,
real, dimension( * ) rwork)
CLA_PORCOND_X computes the infinity norm condition number of op(A)*diag(x) for Hermitian positive-definite matrices. That's the main character energy of this routine. π
π Purpose π
CLA_PORCOND_X computes the infinity norm condition number of op(A) * diag(X) where X is a COMPLEX vector. That's the assignment, bestie β no extra lore. π«Ά
π Parameters π
UPLOβ is aCHARACTER*1.= 'U':Upper triangle ofAis stored;= 'L':Lower triangle ofAis stored. π¦Nβ is anINTEGER. The number of linear equations, i.e., the order of the matrixA.N >= 0.Aβ is aCOMPLEX array, dimension (LDA,N). On entry, theN-by-NmatrixA.LDAβ is anINTEGER. The leading dimension of the arrayA.LDA >= max(1,N).AFβ is aCOMPLEX array, dimension (LDAF,N). The triangular factorUorLfrom the Cholesky factorizationA = U**H*UorA = L*L**H, as computed byCPOTRF. πΈLDAFβ is anINTEGER. The leading dimension of the arrayAF.LDAF >= max(1,N).Xβ is aCOMPLEX array, dimension (N). The vectorXin the formulaop(A) * diag(X).INFOβ is anINTEGER.= 0:Successful exit.i > 0:Theith argument is invalid. πWORKβ is aCOMPLEX array, dimension (2*N). Workspace.RWORKβ is aREAL array, dimension (N). Workspace.
π Author π
- Univ. of Tennessee
- Univ. of California Berkeley
- Univ. of Colorado Denver
- NAG Ltd.
Definition at line 121 of file cla_porcond_x.f.
π€ Author π€
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