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Transformations of matrix pencils and implications in linear systems theory

Transformations of matrix pencils and implications in linear systems theory A new transformation of matrix pencils is proposed and its theory formally developed. Its restriction to generalized state-space system-matrix pencils is shown to be an appropriate generalization of the usual state-space transformation and to represent a closed-form expression in system-matrix terms of Verghese's concept of strong equivalence of such pencils. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png International Journal of Control Taylor & Francis

Transformations of matrix pencils and implications in linear systems theory

Transformations of matrix pencils and implications in linear systems theory

International Journal of Control , Volume 45 (2): 20 – Feb 1, 1987

Abstract

A new transformation of matrix pencils is proposed and its theory formally developed. Its restriction to generalized state-space system-matrix pencils is shown to be an appropriate generalization of the usual state-space transformation and to represent a closed-form expression in system-matrix terms of Verghese's concept of strong equivalence of such pencils.

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References (12)

Publisher
Taylor & Francis
Copyright
Copyright Taylor & Francis Group, LLC
ISSN
1366-5820
eISSN
0020-7179
DOI
10.1080/00207178708933749
Publisher site
See Article on Publisher Site

Abstract

A new transformation of matrix pencils is proposed and its theory formally developed. Its restriction to generalized state-space system-matrix pencils is shown to be an appropriate generalization of the usual state-space transformation and to represent a closed-form expression in system-matrix terms of Verghese's concept of strong equivalence of such pencils.

Journal

International Journal of ControlTaylor & Francis

Published: Feb 1, 1987

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