Stabilization of distributed parameter systems : design methods and applications /

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Bibliographic Details
Imprint:Cham : Springer, 2021.
Description:1 online resource (139 p.).
Language:English
Series:SEMA SIMAI Springer ; v.2
SEMA SIMAI Springer series ; v.2.
Subject:
Format: E-Resource Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/12612255
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Other authors / contributors:Sklyar, G. M. (Grigorii M.), 1957-
Zuyev, Alexander L.
International Conference on Industrial and Applied Mathematics (9th : 2019 : Valencia, Italy)
ISBN:9783030617424
3030617424
9783030617417
Notes:Online resource; title from PDF title page (SpringerLink, viewed March 30, 2021).
Summary:This book presents recent results and envisages new solutions of the stabilization problem for infinite-dimensional control systems. Its content is based on the extended versions of presentations at the Thematic Minisymposium Stabilization of Distributed Parameter Systems: Design Methods and Applications at ICIAM 2019, held in Valencia from 15 to 19 July 2019. This volume aims at bringing together contributions on stabilizing control design for different classes of dynamical systems described by partial differential equations, functional-differential equations, delay equations, and dynamical systems in abstract spaces. This includes new results in the theory of nonlinear semigroups, port-Hamiltonian systems, turnpike phenomenon, and further developments of Lyapunov's direct method. The scope of the book also covers applications of these methods to mathematical models in continuum mechanics and chemical engineering. It is addressed to readers interested in control theory, differential equations, and dynamical systems.
Other form:Print version: Sklyar, Grigory Stabilization of Distributed Parameter Systems: Design Methods and Applications Cham : Springer International Publishing AG,c2021 9783030617417
Standard no.:10.1007/978-3-030-61742-4
Table of Contents:
  • 1. Barkhayev, P. et al, Conditions of Exact Null Controllability and the Problem of Complete Stabilizability for Time-Delay Systems
  • 2. Gugat, M. et al., The finite-time turnpike phenomenon for optimal control problems: Stabilization by non-smooth tracking terms
  • 3. Kalosha, J. et al., On the eigenvalue distribution for a beam with attached masses
  • 4. Macchelli, A. et al., Control design for linear port-Hamiltonian boundary control systems. An overview. 5. Otto, E. et al., Nonlinear Control of Continuous Fluidized Bed Spray Agglomeration Processes. 6. Sklyar, G. et al., On polynomial stability of certain class of C_0 semigroups
  • 7. Wozniak, J. et al., Existence of optimal stability margin for weakly damped beams
  • 8. Zuyev, A. et al., Stabilization of crystallization models governed by hyperbolic systems.