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Matveev, Alexey S. (University Western Australia Dept. Electrical Engineering); Savkin, Andrey V. (University Of Western Australia, Nedlands, Wa, Aus - Qualitative Theory of Hybrid Dynamical Systems - 9781461271147 - V9781461271147
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Qualitative Theory of Hybrid Dynamical Systems

€ 189.19
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Description for Qualitative Theory of Hybrid Dynamical Systems Paperback. Series: Control Engineering. Num Pages: 348 pages, biography. BIC Classification: GPFC; PD; TGB; TJFM. Category: (P) Professional & Vocational. Dimension: 234 x 156 x 19. Weight in Grams: 557.
Hybrid dynamical systems, both continuous and discrete dynamics and variables, have attracted considerable interest recently. This emerging area is found at the interface of control theory and computer engineering, focusing on the analogue and digital aspects of systems and devices. They are essential for advances in modern digital- controller technology. "Qualitative Theory of Hybrid Dynamical Systems" provides a thorough development and systematic presentation of the foundations and framework for hybrid dynamical systems. The presentation offers an accessible, but precise, development of the mathematical models, conditions for existence of ... Read more

Product Details

Format
Paperback
Publication date
2012
Publisher
Springer-Verlag New York Inc. United States
Number of pages
348
Condition
New
Series
Control Engineering
Number of Pages
348
Place of Publication
New York, United States
ISBN
9781461271147
SKU
V9781461271147
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15

Reviews for Qualitative Theory of Hybrid Dynamical Systems
"This study investigates the qualitative behaviour of hybrid systems…. This evolution is described by the coupling of the dynamics of an ODE and that of an automaton. Once the continuous state reaches a prescribed set S, the state of the automaton switches to another state and another ODE is activated. The main theme is the characterization of periodic behaviour of ... Read more

Goodreads reviews for Qualitative Theory of Hybrid Dynamical Systems


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