RSB(3F)
RSB, SRSB - EISPACK routine. This subroutine calls the recommended sequence of subroutines from the eigensystem subroutine package (EISPACK) to find the eigenvalues and eigenvectors (if desired) of a REAL SYMMETRIC BAND matrix.
As shipped in IRIX 6.5.7. Unchanged since IRIX 6.5.
NAME RSB, SRSB - EISPACK routine. This subroutine calls the recommended sequence of subroutines from the eigensystem subroutine package (EISPACK) to find the eigenvalues and eigenvectors (if desired) of a REAL SYMMETRIC BAND matrix. SYNOPSYS subroutine rsb(nm, n, mb, a, w, matz, z, fv1, fv2, ierr) integer nm, n, mb, matz, ierr double precision a(nm,mb),w(n),z(nm,n),fv1(n),fv2(n) subroutine srsb(nm, n, mb, a, w, matz, z, fv1, fv2, ierr) integer nm, n, mb, matz, ierr real a(nm,mb),w(n),z(nm,n),fv1(n),fv2(n) DESCRIPTION On Input NM must be set to the row dimension of the two-dimensional array parameters as declared in the calling program dimension statement. N is the order of the matrix A. MB is the half band width of the matrix, defined as the number of adjacent diagonals, including the principal diagonal, required to specify the non-zero portion of the lower triangle of the matrix. A contains the lower triangle of the real symmetric band matrix. Its lowest subdiagonal is stored in the last N+1-MB positions of the first column, its next subdiagonal in the last N+2-MB positions of the second column, further subdiagonals similarly, and finally its principal diagonal in the N positions of the last column. Contents of storages not part of the matrix are arbitrary. MATZ is an integer variable set equal to zero if only eigenvalues are desired. Otherwise it is set to any non-zero integer for both eigenvalues and eigenvectors. On Output W contains the eigenvalues in ascending order. Z contains the eigenvectors if MATZ is not zero. IERR is an integer output variable set equal to an error completion code described in section 2B of the documentation. The normal completion code is zero. FV1 and FV2 are temporary storage arrays. Questions and comments should be directed to B. S. Garbow, APPLIED MATHEMATICS DIVISION, ARGONNE NATIONAL LABORATORY