A Generalized Framework of Linear Multivariable Control

Häftad, Engelska, 2017

1 279 kr

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A Generalized Framework of Linear Multivariable Control proposes a number of generalized models by using the generalized inverse of matrix, while the usual linear multivariable control theory relies on some regular models.

The book supports that in H-infinity control, the linear fractional transformation formulation is relying on the inverse of the block matrix. If the block matrix is not regular, the H-infinity control does not apply any more in the normal framework. Therefore, it is very important to relax those restrictions to generalize the classical notions and models to include some non-regular cases.

This book is ideal for scholars, academics, professional engineer and students who are interested in control system theory.

Presents a comprehensive set of numerical procedures, algorithms, and examples on how to deal with irregular models
Provides a summary on generalized framework of linear multivariable control that focuses on generalizations of models and notions
Introduces a number of generalized models by using the generalized inverse of matrix

Produktinformation

Utgivningsdatum2017-01-11
Mått152 x 229 x undefined mm
Vikt1 120 g
FormatHäftad
SpråkEngelska
Antal sidor322
FörlagElsevier Science
ISBN9780081019467

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He received his PhD degree from Loughborough University in the UK in 1999. He was a research fellow in Research School of Information Sciences and Engineering, The Australian National University, Australia from 2006 til 2009, and a postdoctoral research fellow in 2001 in School of Information Technology and Engineering at University of Ottawa, Canada. He has also held a number of visiting research positions at Loughborough University, University of Tsukuba, City University of Hong Kong and University of Melbourne. He is currently Editor-in-Chief of Journal of Computers, an Editor of International Journal of Computer Networks and Communications. He was an Editor of Dynamics of Continuous, Discrete and Impulsive Systems (Series B: Applications and Algorithms) (2006-2008), and an Editor of International Journal of Communication Systems. He has published over 120 referred papers widely in international journals and conferences.He has been intensively worked on the subject of linear multivariable control theory since his PhD study at Loughborough University in the UK. His main contributions on this subject have been to generalize, extend and widen the scope of the linear multivariable control theory. Therefore, he has accumulated focuses on this very important and fundamental subject.

1. Introduction2. Mathematical preliminaries3. Generalized inverse of matrix and solution of linear system equation4. Polynomial fraction description5. Stability6. Fundamental approaches to control system analysis7. Determination of finite and infinite frequency structure of a rational matrix8. The solution of a regular PMD and the set of impulsive free initial conditions9. A refined resolvent decomposition of a regular polynomial matrix and application to the solution of regular PMDs10. Frequency structures of generalized companion form and application to the solution of regular PMDs11. A generalized chain-scattering representation and its algebraic system properties12. Realization of behavior13. Related extensions to system well-posedness and internal stability14. Nonstandard H∞ control problem: A generalized chain-scattering representation approach15. Internet congestion control: A linear multivariable control look16. Conclusions and further research