H∞-Control Theory: Lectures given at the 2nd Session of the Centro Internazionale Matematico Estivo (C.I.M.E.) held in Como, Italy, June 18–26, 1990

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Titel: H∞-Control Theory : Lectures given at the 2nd Session of the Centro Internazionale Matematico Estivo (C.I.M.E.) held in Como, Italy, June 18–26, 1990

Beteiligte: Foiaş, Ciprian [Verfasser:in]; Francis, Bruce [Sonstige Person, Familie und Körperschaft]; Helton, J. William [Sonstige Person, Familie und Körperschaft]; Kwakernaak, Huibert [Sonstige Person, Familie und Körperschaft]; Pearson, J. Boyd [Sonstige Person, Familie und Körperschaft]; Mosca, Edoardo [Herausgeber:in]; Pandolfi, Luciano [Herausgeber:in]

Erschienen: Berlin, Heidelberg: Springer, 1991

Umfang: Online-Ressource (VIII, 328 p, online resource)

Sprache: Englisch

DOI: 10.1007/BFb0084465

ISBN: 9783540466048; 9783540549499

Identifikator:

RVK-Notation: SI 850 : Lecture notes in mathematics

Schlagwörter: Kontrolltheorie

Entstehung:

Anmerkungen:

Beschreibung: The fundamental problem in control engineering is to provide robust performance to uncertain plants. H -control theory began in the early eighties as an attempt to lay down rigorous foundations on the classical robust control requirements. It now turns out that H -control theory is at the crossroads of several important directions of research space or polynomial approach to control and classical interpolation theory; harmonic analysis and operator theory; minimax LQ stochastic control and integral equations. The book presents the underlying fundamental ideas, problems and advances through the pen of leading contributors to the field, for graduate students and researchers in both engineering and mathematics. From the Contents: C. Foias: Commutant Lifting Techniques for Computing Optimal H Controllers.- B.A. Francis: Lectures on H Control and Sampled-Data Systems.- J.W. Helton: Two Topics in Systems Engineering Frequency Domain Design and Nonlinear System.- H. Kwakernaak: The Polynomial Approach to H -Optimal Regulation.- J.B. Pearson: A Short Course in l - Optimal Control

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