*nix Documentation Project
·  Home
 +   man pages
·  Linux HOWTOs
·  FreeBSD Tips
·  *niX Forums

  man pages->IRIX man pages -> complib/ELMBAK (3)              
Title
Content
Arch
Section
 

Contents


_ELMBAK(3F)							   _ELMBAK(3F)


NAME    [Toc]    [Back]

     ELMBAK, SELMBAK  -	 EISPACK routine.  This	subroutine forms the
     eigenvectors of a REAL GENERAL matrix by back transforming	those of the
     corresponding upper Hessenberg matrix determined by  ELMHES.

SYNOPSYS    [Toc]    [Back]

	  subroutine  elmbak(nm, low, igh, a, int, m, z)
	  integer	   nm, low, igh, m, int(igh)
	  double precision a(nm,igh), z(nm,m)

	  subroutine selmbak(nm, low, igh, a, int, m, z)
	  integer	   nm, low, igh, m, int(igh)
	  real		   a(nm,igh), z(nm,m)


DESCRIPTION    [Toc]    [Back]

     On	INPUT

     NM	must be	set to the row dimension of two-dimensional array parameters
     as	declared in the	calling	program	dimension statement.

     LOW and IGH are integers determined by the	balancing subroutine  BALANC.
     If	 BALANC	 has not been used, set	LOW=1 and IGH equal to the order of
     the matrix.

     A contains	the multipliers	which were used	in the reduction by  ELMHES
     in	its lower triangle below the subdiagonal.

     INT contains information on the rows and columns interchanged in the
     reduction by  ELMHES.  Only elements LOW through IGH are used.

     M is the number of	columns	of Z to	be back	transformed.

     Z contains	the real and imaginary parts of	the eigen- vectors to be back
     transformed in its	first M	columns.  On OUTPUT

     Z contains	the real and imaginary parts of	the transformed	eigenvectors
     in	its first M columns.  Questions	and comments should be directed	to B.
     S.	Garbow,	APPLIED	MATHEMATICS DIVISION, ARGONNE NATIONAL LABORATORY


									PPPPaaaaggggeeee 1111
[ Back ]
 Similar pages
Name OS Title
CORTB IRIX EISPACK routine. This subroutine forms the eigenvectors of a COMPLEX GENERAL matrix by back transforming those
COMBAK IRIX EISPACK routine. This subroutine forms the eigenvectors of a COMPLEX GENERAL matrix by back transforming those
CBABK2 IRIX EISPACK routine. This subroutine forms the eigenvectors of a COMPLEX GENERAL matrix by back transforming those
TRBAK3 IRIX EISPACK routine. This subroutine forms the eigenvectors of a REAL SYMMETRIC matrix by back transforming those
TRBAK1 IRIX EISPACK routine. This subroutine forms the eigenvectors of a REAL SYMMETRIC matrix by back transforming those
BALBAK IRIX EISPACK rotuine. This subroutine forms the eigenvectors of a REAL GENERAL matrix by back transforming those of
HTRIB3 IRIX EISPACK routine. This subroutine forms the eigenvectors of a COMPLEX HERMITIAN matrix by back transforming tho
HTRIBK IRIX EISPACK routine. This subroutine forms the eigenvectors of a COMPLEX HERMITIAN matrix by back transforming tho
BAKVEC IRIX EISPACK routine. This subroutine forms the eigenvectors of a NONSYMMETRIC TRIDIAGONAL matrix by back transform
REBAK IRIX EISPACK routine. This subroutine forms the eigenvectors of a generalized SYMMETRIC eigensystem by back transfo
Copyright © 2004-2005 DeniX Solutions SRL
newsletter delivery service