slapll (l) - Linux Manuals
slapll: two column vectors X and Y, let A = ( X Y )
Command to display slapll
manual in Linux: $ man l slapll
NAME
SLAPLL - two column vectors X and Y, let A = ( X Y )
SYNOPSIS
- SUBROUTINE SLAPLL(
-
N, X, INCX, Y, INCY, SSMIN )
-
INTEGER
INCX, INCY, N
-
REAL
SSMIN
-
REAL
X( * ), Y( * )
PURPOSE
Given two column vectors X and Y, let
The subroutine first computes the QR factorization of A = Q*R,
and then computes the SVD of the 2-by-2 upper triangular matrix R.
The smaller singular value of R is returned in SSMIN, which is used
as the measurement of the linear dependency of the vectors X and Y.
ARGUMENTS
- N (input) INTEGER
-
The length of the vectors X and Y.
- X (input/output) REAL array,
-
dimension (1+(N-1)*INCX)
On entry, X contains the N-vector X.
On exit, X is overwritten.
- INCX (input) INTEGER
-
The increment between successive elements of X. INCX > 0.
- Y (input/output) REAL array,
-
dimension (1+(N-1)*INCY)
On entry, Y contains the N-vector Y.
On exit, Y is overwritten.
- INCY (input) INTEGER
-
The increment between successive elements of Y. INCY > 0.
- SSMIN (output) REAL
-
The smallest singular value of the N-by-2 matrix A = ( X Y ).
Pages related to slapll
- slapll (3)
- slapmt (l) - rearranges the columns of the M by N matrix X as specified by the permutation K(1),K(2),...,K(N) of the integers 1,...,N
- sla_gbamv (l) - performs one of the matrix-vector operations y := alpha*abs(A)*abs(x) + beta*abs(y),
- sla_gbrcond (l) - SLA_GERCOND Estimate the Skeel condition number of op(A) * op2(C) where op2 is determined by CMODE as follows CMODE = 1 op2(C) = C CMODE = 0 op2(C) = I CMODE = -1 op2(C) = inv(C) The Skeel condition number cond(A) = norminf( |inv(A)||A| ) is computed by computing scaling factors R such that diag(R)*A*op2(C) is row equilibrated and computing the standard infinity-norm condition number
- sla_gbrfsx_extended (l) - computes ..
- sla_geamv (l) - performs one of the matrix-vector operations y := alpha*abs(A)*abs(x) + beta*abs(y),
- sla_gercond (l) - SLA_GERCOND estimate the Skeel condition number of op(A) * op2(C) where op2 is determined by CMODE as follows CMODE = 1 op2(C) = C CMODE = 0 op2(C) = I CMODE = -1 op2(C) = inv(C) The Skeel condition number cond(A) = norminf( |inv(A)||A| ) is computed by computing scaling factors R such that diag(R)*A*op2(C) is row equilibrated and computing the standard infinity-norm condition number
- sla_gerfsx_extended (l) - computes ..