The Mathematics of Networks of Linear Systems - Universitext (Paperback)
  • The Mathematics of Networks of Linear Systems - Universitext (Paperback)
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The Mathematics of Networks of Linear Systems - Universitext (Paperback)

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£59.99
Paperback 662 Pages / Published: 11/06/2015
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This book provides the mathematical foundations of networks of linear control systems, developed from an algebraic systems theory perspective. This includes a thorough treatment of questions of controllability, observability, realization theory, as well as feedback control and observer theory. The potential of networks for linear systems in controlling large-scale networks of interconnected dynamical systems could provide insight into a diversity of scientific and technological disciplines. The scope of the book is quite extensive, ranging from introductory material to advanced topics of current research, making it a suitable reference for graduate students and researchers in the field of networks of linear systems. Part I can be used as the basis for a first course in Algebraic System Theory, while Part II serves for a second, advanced, course on linear systems.

Finally, Part III, which is largely independent of the previous parts, is ideally suited for advanced research seminars aimed at preparing graduate students for independent research. "Mathematics of Networks of Linear Systems" contains a large number of exercises and examples throughout the text making it suitable for graduate courses in the area.

Publisher: Springer International Publishing AG
ISBN: 9783319166452
Number of pages: 662
Weight: 1172 g
Dimensions: 235 x 155 x 35 mm
Edition: 2015 ed.


MEDIA REVIEWS

"In the voluminous book under review the authors illustrate their perspective on modelling and control of networks of linear finite-dimensional systems. ... This is an excellent book that can be appreciated both by readers familiar with the polynomial approach, and by readers unaccustomed to functional models. ... The historical sections at the end of each chapter are helpful because they explain the broader context and suggest further reading to both types of readers." (Paolo Rapisarda, Mathematical Reviews, March, 2016)

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