Venkaiah, VCh and Sen, SK
(1988)
*Computing a matrix symmetrizer exactly using modified multiple modulus residue arithmetic.*
In: Journal of Computational and Applied Mathematics, 21
(1).
pp. 27-40.

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Official URL: http://dx.doi.org/10.1016/0377-0427(88)90385-8

## Abstract

A symmetric solution X satisfying the matrix equation XA = AtX is called a symmetrizer of the matrix A. A general algorithm to compute a matrix symmetrizer is obtained. A new multiple-modulus residue arithmetic called floating-point modular arithmetic is described and implemented on the algorithm to compute an error-free matrix symmetrizer.

Item Type: | Journal Article |
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Additional Information: | Copyright of this article belongs to Elsevier science. |

Keywords: | Error-free matrix symmetrizer;Euclid's algorithm; floating-point modular arithmetic;Gauss elimination; nonsymmetric eigenvalue problem;roots of polynomial equation. |

Department/Centre: | Division of Physical & Mathematical Sciences > Mathematics |

Date Deposited: | 07 Sep 2010 05:50 |

Last Modified: | 19 Sep 2010 06:16 |

URI: | http://eprints.iisc.ernet.in/id/eprint/32073 |

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