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.
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"Szidarovszky and Bahill differentiate their work from others on systems theory as more vigorously mathematical, more broadly theoretical, and based on computer-oriented rather than graphical methods." -Booknews, Inc.
"Linear Systems Theory" is a comprehensive text that presents a mathematically rigorous development of important tools of linear systems theory. It is a theoretically solid book suitable for a variety of readers. The prerequisites are only the fundamentals of calculus and matrix algebra. The book is designed to help readers develop their capabilities for modelling dynamic phenomena, examining their properties, and applying them to real life situations. It is aimed at engineering students, economics students, social science students, and mathematics students.
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