Overview

This book presents novel results by participants of the conference “Control theory of infinite-dimensional systems” that took place in January 2018 at the FernUniversität in Hagen. Topics include well-posedness, controllability, optimal control problems as well as stability of linear and nonlinear systems, and are covered by world-leading experts in these areas. A distinguishing feature of the contributions in this volume is the particular combination of researchers from different fields in mathematics working in an interdisciplinary fashion on joint projects in mathematical system theory. More explicitly, the fields of partial differential equations, semigroup theory, mathematical physics, graph and network theory as well as numerical analysis are all well-represented.

Full Product Details

Author:   Joachim Kerner ,  Hafida Laasri ,  Delio Mugnolo
Publisher:   Springer Nature Switzerland AG
Imprint:   Springer Nature Switzerland AG
Edition:   1st ed. 2020
Volume:   277
Weight:   0.454kg
ISBN:  

9783030359003

ISBN 10:   303035900
Pages:   194
Publication Date:   26 June 2021
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Manufactured on demand  
We will order this item for you from a manufactured on demand supplier.

Table of Contents

Consensus Dynamics and its Control on Networks with Time Delays.- Stabilization of a Drude-vacuum model.- A distance of operators acting in different Hilbert spaces and operator convergence.- Abstract boundary delay systems and application to flow in a network with memory.- Stabilization of port-Hamiltonian systems by nonlinear dynamic boundary control.- Polynomial stability of two coupled strings.- Towards funnel control of a moving water tank.- Multi-scale unique continuation principle applied to control theory of the heat equation.- The Hamiltonian approach to Riccati equations for infinite-dimensional systems.- Control theory for hyperbolic Maxwell variational inequalities in type-II superconductivity.

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