Functional Analysis and Time Optimal Control

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Control Optim. Gugat and G. Numdam MR Zbl Hermes and J. Lasalle , Functional analysis and time optimal control. Academic Press, New York. Ito and K.

ESAIM: Control, Optimisation and Calculus of Variations (ESAIM: COCV)

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  • Boris Mordukhovich - Publications;
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Lions , Exact controllability, stabilization and perturbations for distributed systems. SIAM Rev. Peichl and W. E-mail deze pagina. Auteur: Gengsheng Wang Lijuan Wang.

Mod-05 Lec-10 Linear Quadratic Regulator (LQR) -- I

Uitgever: Birkhauser. Samenvatting This monograph develops a framework for time-optimal control problems, focusing on minimal and maximal time-optimal controls for linear-controlled evolution equations. Its use in optimal control provides a welcome update to Fattorini's work on time-optimal and norm-optimal control problems. By discussing the best way of representing various control problems and equivalence among them, this systematic study gives readers the tools they need to solve practical problems in control.

CHEAT SHEET

After introducing preliminaries in functional analysis, evolution equations, and controllability and observability estimates, the authors present their time-optimal control framework, which consists of four elements: a controlled system, a control constraint set, a starting set, and an ending set. From there, they use their framework to address areas of recent development in time-optimal control, including the existence of admissible controls and optimal controls, Pontryagin's maximum principle for optimal controls, the equivalence of different optimal control problems, and bang-bang properties.

This monograph will appeal to researchers and graduate students in time-optimal control theory, as well as related areas of controllability and dynamic programming. For ease of reference, the text itself is self-contained on the topic of time-optimal control.

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