Stabilization of Elastic Systems by Collocated Feedback Stabilization of Elastic Systems by Collocated Feedback
Lecture Notes in Mathematics

Stabilization of Elastic Systems by Collocated Feedback

    • 29,99 €
    • 29,99 €

Descrição da editora

By introducing a new stabilization methodology, this book characterizes the stability of a certain class of systems. The stability (exponential, polynomial, or weaker) for the closed loop problem is reduced to an observability estimate for the corresponding uncontrolled system combined with a boundedness property of the transfer function of the associated open loop system. A similar strategy is applied to systems where a delay term is added. The book concludes with many concrete examples. This book is addressed to graduate students in mathematics or engineering and also to researchers with an interest in stabilization and control systems governed by partial differential equations.

GÉNERO
Ciência e natureza
LANÇADO
2014
3 de novembro
IDIOMA
EN
Inglês
PÁGINAS
189
EDITORA
Springer International Publishing
INFORMAÇÕES DO FORNECEDOR
Springer Science & Business Media LLC
TAMANHO
4,1
MB
Advances in Partial Differential Equations and Control Advances in Partial Differential Equations and Control
2024
Control and Inverse Problems Control and Inverse Problems
2023
Research in PDEs and Related Fields Research in PDEs and Related Fields
2022
Stabilization for Some Fractional-Evolution Systems Stabilization for Some Fractional-Evolution Systems
2022
Stabilization of Kelvin-Voigt Damped Systems Stabilization of Kelvin-Voigt Damped Systems
2022
Stability of Elastic Multi-Link Structures Stability of Elastic Multi-Link Structures
2022
Numerical Methods for Metric Graphs Numerical Methods for Metric Graphs
2025
Relative Rearrangement Relative Rearrangement
2025
Global Logarithmic Deformation Theory Global Logarithmic Deformation Theory
2025
Discrete Weak KAM Theory Discrete Weak KAM Theory
2025
Operator Space Tensor Norms Operator Space Tensor Norms
2025
Stochastic Geometry: Percolation, Tesselations, Gaussian Fields and Point Processes Stochastic Geometry: Percolation, Tesselations, Gaussian Fields and Point Processes
2025