Linear Systems Theory is a comprehensive text that presents a mathematically rigorous development of important tools of linear systems theory. These tools include differential and difference equations, Laplace and Z transforms, state space and transfer function representations, stability, controllability and observability, duality, canonical forms, realizability, minimal realizations, observers, feedback compensators, nonnegative systems, Kalman filters, and adaptive control and neural networks.
Autorentext
Szidarovszky, Ferenc
Klappentext
This second edition comprehensively presents important tools of linear systems theory, including differential and difference equations, Laplace and Z transforms, and more.
Linear Systems Theory discusses:
The book focuses mainly on applications in electrical engineering, but it provides examples for most branches of engineering, economics, and social sciences.
What's New in the Second Edition?
Although more mainstream than its predecessor, this revision maintains the rigorous mathematical approach of the first edition, providing fast, efficient development of the material.
Linear Systems Theory enables its reader to develop his or her capabilities for modeling dynamic phenomena, examining their properties, and applying them to real-life situations.
Inhalt
Preface. Introduction. Mathematical Background. Mathematics of Dynamic Processes. Characterization of Linear and Nonlinear Systems. Stability Analysis. Controllability. Observability. Canonical Forms. Realizability. Estimation and Design. Advanced Topics. References. Appendix. Index.
Catalog no. 8013
1992, 448 pp., ISBN: 0-8493-8013-8
U.S. $59.95/Outside U.S. $72.00