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Rational stabilizing commutative controllers for unstable plant

Abstract:
The characteristic locus method provides a systematic way to extend the classical control design techniques to multivariable systems. In addition, the manipulation of the eigenfunctions of the open-loop transfer matrix also allows optimal control problems, usually formulated using H∞ optimization theory, to be addressed in the same manner as for scalar systems, avoiding the difficulties in the choice of multivariable weights, a problem of multivariable H∞ design. Furthermore, the relative stability margin objective can also be taken into account by maximizing the minimum distance of the characteristic loci of the open-loop transfer matrix to the critical point. In order to obtain optimal controllers, it is first necessary to guarantee the internal stability of the closed-loop system. In this paper, a complete characterization of the class of stabilizing commutative controllers for continuous-time systems is given and conditions for the existence of these controllers for unstable plants are presented. © 2005 IEEE.
Publication status:
Published

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Publisher copy:
10.1109/CDC.2005.1583433

Authors


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Institution:
University of Oxford
Division:
MPLS
Department:
Engineering Science
Role:
Author


Host title:
2005 44th IEEE Conference on Decision and Control and European Control Conference, Vols 1-8
Volume:
2005
Pages:
7864-7869
Publication date:
2005-01-01
DOI:
ISSN:
0191-2216
ISBN:
0780395670


Pubs id:
pubs:63390
UUID:
uuid:6e63e3d9-0226-4899-baea-27b73b82b509
Local pid:
pubs:63390
Source identifiers:
63390
Deposit date:
2013-11-17

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