Optimal Control Theory

Optimal Control Theory
Author: Donald E. Kirk
Publisher: Courier Corporation
Total Pages: 466
Release: 2012-04-26
Genre: Technology & Engineering
ISBN: 0486135071

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Upper-level undergraduate text introduces aspects of optimal control theory: dynamic programming, Pontryagin's minimum principle, and numerical techniques for trajectory optimization. Numerous figures, tables. Solution guide available upon request. 1970 edition.


Optimal Control Theory
Language: en
Pages: 466
Authors: Donald E. Kirk
Categories: Technology & Engineering
Type: BOOK - Published: 2012-04-26 - Publisher: Courier Corporation

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Upper-level undergraduate text introduces aspects of optimal control theory: dynamic programming, Pontryagin's minimum principle, and numerical techniques for t
Optimal Control
Language: en
Pages: 552
Authors: Frank L. Lewis
Categories: Technology & Engineering
Type: BOOK - Published: 2012-02-01 - Publisher: John Wiley & Sons

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A NEW EDITION OF THE CLASSIC TEXT ON OPTIMAL CONTROL THEORY As a superb introductory text and an indispensable reference, this new edition of Optimal Control wi
Practical Methods for Optimal Control and Estimation Using Nonlinear Programming
Language: en
Pages: 442
Authors: John T. Betts
Categories: Mathematics
Type: BOOK - Published: 2010-01-01 - Publisher: SIAM

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A focused presentation of how sparse optimization methods can be used to solve optimal control and estimation problems.
Optimal Control Theory with Applications in Economics
Language: en
Pages: 387
Authors: Thomas A. Weber
Categories: Business & Economics
Type: BOOK - Published: 2011-09-30 - Publisher: MIT Press

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A rigorous introduction to optimal control theory, with an emphasis on applications in economics. This book bridges optimal control theory and economics, discus
Optimal Control of Partial Differential Equations
Language: en
Pages: 417
Authors: Fredi Tröltzsch
Categories: Mathematics
Type: BOOK - Published: 2024-03-21 - Publisher: American Mathematical Society

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Optimal control theory is concerned with finding control functions that minimize cost functions for systems described by differential equations. The methods hav