Author: Ralph WalkPublisher:
ISBN:
Category :
Languages : en
Pages : 222
Book Description
Stability Properties of Pulse Modulated Feedback Systems
Stability Properties of Pulse Area Modulated Fee[d]back Control Systems
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Author: S. H. Tan (M. Eng. Sc.)Publisher:
ISBN:
Category : Discrete-time systems
Languages : en
Pages : 178
Book Description
On the Stability of Pulse-width-modulated Feedback Systems
Author: Abhijit SenStability of Pulse Width Modulated Feedback Control Systems
Author: Claude P. GeffroyStability Criteria for Pulse-width-modulated Feedback Systems Using Loop Gain Conditions
Author: Gilmer Leroy BlankenshipPublisher:
ISBN:
Category :
Languages : en
Pages : 144
Book Description
Stability Analysis of Nonlinear Pulse Modulated Feedback Control Systems
Author: Sherman Hsiu-huang WuPublisher:
ISBN:
Category : Automatic control
Languages : en
Pages :
Book Description
Stability of Dynamical Systems
Author: Publisher: Springer Science & Business Media
ISBN: 0817644865
Category : Differentiable dynamical systems
Languages : en
Pages : 516
Book Description
In the analysis and synthesis of contemporary systems, engineers and scientists are frequently confronted with increasingly complex models that may simultaneously include components whose states evolve along continuous time and discrete instants; components whose descriptions may exhibit nonlinearities, time lags, transportation delays, hysteresis effects, and uncertainties in parameters; and components that cannot be described by various classical equations, as in the case of discrete-event systems, logic commands, and Petri nets. The qualitative analysis of such systems requires results for finite-dimensional and infinite-dimensional systems; continuous-time and discrete-time systems; continuous continuous-time and discontinuous continuous-time systems; and hybrid systems involving a mixture of continuous and discrete dynamics. Filling a gap in the literature, this textbook presents the first comprehensive stability analysis of all the major types of system models described above. Throughout the book, the applicability of the developed theory is demonstrated by means of many specific examples and applications to important classes of systems, including digital control systems, nonlinear regulator systems, pulse-width-modulated feedback control systems, artificial neural networks (with and without time delays), digital signal processing, a class of discrete-event systems (with applications to manufacturing and computer load balancing problems) and a multicore nuclear reactor model. The book covers the following four general topics: * Representation and modeling of dynamical systems of the types described above * Presentation of Lyapunov and Lagrange stability theory for dynamical systems defined on general metric spaces * Specialization of this stability theory to finite-dimensional dynamical systems * Specialization of this stability theory to infinite-dimensional dynamical systems Replete with exercises and requiring basic knowledge of linear algebra, analysis, and differential equations, the work may be used as a textbook for graduate courses in stability theory of dynamical systems. The book may also serve as a self-study reference for graduate students, researchers, and practitioners in applied mathematics, engineering, computer science, physics, chemistry, biology, and economics.
Scientific and Technical Aerospace Reports
Author: Frequency Domain Stability Criterion for the Pulse-width-modulated Feedback Control System
Author: Lawrence J. TingPublisher:
ISBN:
Category : Feedback control systems
Languages : en
Pages : 128
Book Description
Stability of Dynamical Systems
Author: Anthony N. MichelPublisher: Springer
ISBN: 3319152750
Category : Science
Languages : en
Pages : 669
Book Description
The second edition of this textbook provides a single source for the analysis of system models represented by continuous-time and discrete-time, finite-dimensional and infinite-dimensional, and continuous and discontinuous dynamical systems. For these system models, it presents results which comprise the classical Lyapunov stability theory involving monotonic Lyapunov functions, as well as corresponding contemporary stability results involving non-monotonic Lyapunov functions. Specific examples from several diverse areas are given to demonstrate the applicability of the developed theory to many important classes of systems, including digital control systems, nonlinear regulator systems, pulse-width-modulated feedback control systems, and artificial neural networks. The authors cover the following four general topics: - Representation and modeling of dynamical systems of the types described above - Presentation of Lyapunov and Lagrange stability theory for dynamical systems defined on general metric spaces involving monotonic and non-monotonic Lyapunov functions - Specialization of this stability theory to finite-dimensional dynamical systems - Specialization of this stability theory to infinite-dimensional dynamical systems Replete with examples and requiring only a basic knowledge of linear algebra, analysis, and differential equations, this book can be used as a textbook for graduate courses in stability theory of dynamical systems. It may also serve as a self-study reference for graduate students, researchers, and practitioners in applied mathematics, engineering, computer science, economics, and the physical and life sciences. Review of the First Edition: “The authors have done an excellent job maintaining the rigor of the presentation, and in providing standalone statements for diverse types of systems. [This] is a very interesting book which complements the existing literature. [It] is clearly written, and difficult concepts are illustrated by means of good examples.” - Alessandro Astolfi, IEEE Control Systems Magazine, February 2009