Algebraiz theory of linear multivariable control systems
Algebraiz theory of linear multivariable control systems
The theory of linear multivariable systems stands out as tlie most developed and sophisticated among the topics of system theory. In the literature, many different solutions are presented to the linear midtivariable control problems using three main approaches : geometric approacli, fractional approach and polynomial model based approach. This thesis is a first draft for a textbook on linear multivariable control which contains a description of solutions to the most of the standard algebraic feedback control problems using simple linear algebra and a minimal amount of polynomial algebra. These problems are internal stabilization, disturbance decoupling by state feedback and measurement feedback, output stabilization, tracking with regulation in a scalar system, regulator problem with a single output channel and decentralized stabilization.
Includes bibliographical references leaves 125-132.
Cataloged from PDF version of article.
Çetin, Sevgi Babacan
- Bilkent University Turkey
Automatic control, Fractional approach, Control systems, Automatic control., Elektrik ve Elektronik Mühendisliği, Algebras,Linear, Tracking and regulation, Control theory., Linear systems, Feedback control systems, Decentralized stabilization, Algebras,Linear., Disturbance decoupling, Control theory, Feedback control systems., Multivariable control, İnternal stabilization, QA402.3 .C48 1998, Electrical and Electronics Engineering
Automatic control, Fractional approach, Control systems, Automatic control., Elektrik ve Elektronik Mühendisliği, Algebras,Linear, Tracking and regulation, Control theory., Linear systems, Feedback control systems, Decentralized stabilization, Algebras,Linear., Disturbance decoupling, Control theory, Feedback control systems., Multivariable control, İnternal stabilization, QA402.3 .C48 1998, Electrical and Electronics Engineering
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