Gain-Phase Structures for Linear Multivariable Systems
Owens, D.A.
(1984)
Gain-Phase Structures for Linear Multivariable Systems.
Research Report.
Acse Report 256
.
Dept of Automatic Control and System Engineering. University of Sheffield
Abstract
A general gain phase structure for linear multivariable systems is proposed and related to the ideas of quasi-Nyquist loci and singular value decompositions, the analysis of absolute stability using positive real conditions and eigenvalue estimation using Gershgorin's theorem and the numerical range.
Metadata
Item Type:
Monograph
Authors/Creators:
Owens, D.A.
Copyright, Publisher and Additional Information:
The Department of Automatic Control and Systems Engineering research reports offer a forum for the research output of the academic staff and research students of the Department at the University of Sheffield. Papers are reviewed for quality and presentation by a departmental editor. However, the contents and opinions expressed remain the responsibility of the authors. Some papers in the series may have been subsequently published elsewhere and you are advised to cite the later published version in these instances.
Keywords:
Gains and Phases; Multivariable Systems; Feddback; Positive-Real Sytems
CORE (COnnecting REpositories)
CORE (COnnecting REpositories)