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IRIX 6.2 Development Libraries
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FIGI2.z
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FIGI2
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Text File
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1996-03-14
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3KB
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67 lines
____FFFFIIIIGGGGIIII2222((((3333FFFF)))) ____FFFFIIIIGGGGIIII2222((((3333FFFF))))
NNNNAAAAMMMMEEEE
FIGI2, SFIGI2 - EISPACK routine. Given a NONSYMMETRIC TRIDIAGONAL
matrix such that the products of corresponding pairs of off-diagonal
elements are all non-negative, and zero only when both factors are zero,
this subroutine reduces it to a SYMMETRIC TRIDIAGONAL matrix using and
accumulating diagonal similarity transformations.
SSSSYYYYNNNNOOOOPPPPSSSSYYYYSSSS
ssssuuuubbbbrrrroooouuuuttttiiiinnnneeee ffffiiiiggggiiii2222((((nnnnmmmm,,,, nnnn,,,, tttt,,,, dddd,,,, eeee,,,, zzzz,,,, iiiieeeerrrrrrrr))))
iiiinnnntttteeeeggggeeeerrrr nnnnmmmm,,,, nnnn,,,, iiiieeeerrrrrrrr
ddddoooouuuubbbblllleeee pppprrrreeeecccciiiissssiiiioooonnnn tttt((((nnnnmmmm,,,,3333)))),,,, dddd((((nnnn)))),,,, eeee((((nnnn)))),,,, zzzz((((nnnnmmmm,,,,nnnn))))
ssssuuuubbbbrrrroooouuuuttttiiiinnnneeee ssssffffiiiiggggiiii2222((((nnnnmmmm,,,, nnnn,,,, tttt,,,, dddd,,,, eeee,,,, zzzz,,,, iiiieeeerrrrrrrr))))
iiiinnnntttteeeeggggeeeerrrr nnnnmmmm,,,, nnnn,,,, iiiieeeerrrrrrrr
rrrreeeeaaaallll tttt((((nnnnmmmm,,,,3333)))),,,, dddd((((nnnn)))),,,, eeee((((nnnn)))),,,, zzzz((((nnnnmmmm,,,,nnnn))))
DDDDEEEESSSSCCCCRRRRIIIIPPPPTTTTIIIIOOOONNNN
On INPUT
NNNNMMMM must be set to the row dimension of two-dimensional array parameters
as declared in the calling program dimension statement.
NNNN is the order of the matrix.
TTTT contains the input matrix. Its subdiagonal is stored in the last N-1
positions of the first column, its diagonal in the N positions of the
second column, and its superdiagonal in the first N-1 positions of the
third column. T(1,1) and T(N,3) are arbitrary. On OUTPUT
TTTT is unaltered.
DDDD contains the diagonal elements of the symmetric matrix.
EEEE contains the subdiagonal elements of the symmetric matrix in its last
N-1 positions. E(1) is not set.
ZZZZ contains the transformation matrix produced in the reduction.
IIIIEEEERRRRRRRR is set to Zero for normal return, N+I if T(I,1)*T(I-
1,3) is negative, 2*N+I if T(I,1)*T(I-1,3) is zero with
one factor non-zero. Questions and comments should be directed to B.
S. Garbow, APPLIED MATHEMATICS DIVISION, ARGONNE NATIONAL LABORATORY
PPPPaaaaggggeeee 1111