Mathematical Control Theory
Autor Eduardo D. Sontagen Limba Engleză Paperback – 22 ian 2012
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Specificații
ISBN-13: 9781468403763
ISBN-10: 1468403761
Pagini: 412
Ilustrații: XIII, 396 p.
Dimensiuni: 155 x 235 x 23 mm
Greutate: 0.62 kg
Ediția:Softcover reprint of the original 1st ed. 1990
Editura: Springer
Locul publicării:New York, NY, United States
ISBN-10: 1468403761
Pagini: 412
Ilustrații: XIII, 396 p.
Dimensiuni: 155 x 235 x 23 mm
Greutate: 0.62 kg
Ediția:Softcover reprint of the original 1st ed. 1990
Editura: Springer
Locul publicării:New York, NY, United States
Public țintă
Lower undergraduateCuprins
1 Introduction.- 1.1 What Is Mathematical Control Theory?.- 1.2 Proportional-Derivative Control.- 1.3 Digital Control.- 1.4 Feedback Versus Precomputed Control.- 1.5 State-Space and Spectrum Assignment.- 1.6 Outputs and Dynamic Feedback.- 1.7 Dealing with Nonlinearity.- 1.8 A Brief Historical Background.- 1.9 Some Topics Not Covered.- 2 Systems.- 2.1 Basic Definitions.- 2.2 I/O Behaviors.- 2.3 Discrete-Time.- 2.4 Linear Discrete-Time Systems.- 2.5 Smooth Discrete-Time Systems.- 2.6 Continuous-Time.- 2.7 Linear Continuous-Time Systems.- 2.8 Linearizations Compute Differentials.- 2.9 More on Differentiability*.- 2.10 Sampling.- 2.11 Volterra Expansions*.- 2.12 Notes and Comments.- 3 Reachability and Controllability.- 3.1 Basic Reachability Notions.- 3.2 Time-Invariant Systems.- 3.3 Controllable Pairs of Matrices.- 3.4 Controllability Under Sampling.- 3.5 More on Linear Controllability.- 3.6 First-Order Local Controllability.- 3.7 Piecewise Constant Controls.- 3.8 Notes and Comments.- 4 Feedback and Stabilization.- 4.1 Constant Linear Feedback.- 4.2 Feedback Equivalence*.- 4.3 Disturbance Rejection and Invariance*.- 4.4 Stability and Other Asymptotic Notions.- 4.5 Unstable and Stable Modes*.- 4.6 Lyapunov’s Direct Method.- 4.7 Linearization Principle for Stability.- 4.8 More on Smooth Stabilizability*.- 4.9 Notes and Comments.- 5 Outputs.- 5.1 Basic Observability Notions.- 5.2 Time-Invariant Systems.- 5.3 Continuous-Time Linear Systems.- 5.4 Linearization Principle for Observability.- 5.5 Realization Theory for Linear Systems.- 5.6 Recursion and Partial Realization.- 5.7 Rationality and Realizability.- 5.8 Abstract Realization Theory*.- 5.9 Notes and Comments.- 6 Observers and Dynamic Feedback.- 6.1 Observers and Detectability.- 6.2 Dynamic Feedback.- 6.3 ExternalStability for Linear Systems.- 6.4 Frequency-Domain Considerations.- 6.5 Parameterization of Stabilizers.- 6.6 Notes and Comments.- 7 Optimal Control.- 7.1 An Optimal Control Problem.- 7.2 Dynamic Programming.- 7.3 The Continuous-Time Case.- 7.4 Linear Systems with Quadratic Cost.- 7.5 Infinite-Time Problems.- 7.6 Tracking.- 7.7 (Deterministic) Kalman Filtering.- 7.8 Notes and Comments.- Appendixes.- A Linear Algebra.- A.1 Operator Norms.- A.2 Singular Values.- A.3 Jordan Forms and Matrix Functions.- A.4 Continuity of Eigenvalues.- B Differentials.- B.1 Finite Dimensional Mappings.- B.2 Maps Between Normed Spaces.- C Ordinary Differential Equations.- C.1 Review of Lebesgue Measure Theory.- C.2 Initial-Value Problems.- C.3 Existence and Uniqueness Theorem.- C.4 Continuous Dependence.- C.5 Linear Differential Equations.- C.6 Stability of Linear Equations.
Recenzii
From the reviews
"This book will be very useful for mathematics and engineering students interested in a modern and rigorous systems course, as well as for the experts in control theory and applications."
MATHEMATICAL REVIEWS
"This book will be very useful for mathematics and engineering students interested in a modern and rigorous systems course, as well as for the experts in control theory and applications."
MATHEMATICAL REVIEWS