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Published by Chem/Mats-Sci/E .
Written in English


  • Technology: General Issues

Book details:

The Physical Object
ID Numbers
Open LibraryOL12099071M
ISBN 101560321180
ISBN 109781560321187



B00K: Fine/, $ APPLIED OPTIMAL CONTROL: OPTIMIZATION, ESTIMATION, and CONTROL * BRYSON, Jr., Arthur E.; HO, Yu-Chi Blaisdell Publishing Company; Ginn and Company Various Locations UnStated 1sT Edition D/j + H/c Semi Clear Acetate/Plastic Covered Black And Red Colored Spine With Title In 0ff~White Letters, Dust Jacket: Near Fine. De facto standard text for optimal control. In my estimation, Bryson and Ho's treatment of the topic is written at a level appropriate to the 2nd year graduate student. It is impossible to address such a vast subject in a single book, but Bryson and Ho do a very good job of explaining the fundamental principles/5. Optimal control theory is a branch of applied mathematics that deals with finding a control law for a dynamical system over a period of time such that an objective function is optimized. It has numerous applications in both science and engineering. For example, the dynamical system might be a spacecraft with controls corresponding to rocket thrusters, and the objective might be to . The book is composed of invited contributions by experts from around the world who work with optimization and optimal control either at a theoretical level or in practice. Some key topics presented include: equilibrium problems, stochastic processes, decision algorithms, scheduling, queuing theory, quantum computing, agriculture, and industrial Price: $

the form of audio-cassettes and a slide-book. We began offering a graduate course at Harvard in , which was also given at MIT in As a result of the fine reception given Bryson A E, Jr. & Ho Y C. Applied optimal control: optimization, estimation, and control. Waltham, MA: Blaisdell, p. [Stanford Univ., Stanford, CA and File Size: 92KB. Optimal Control Theory Version By Lawrence C. Evans Department of Mathematics ∈ A. Such a control α∗() is called optimal. This task presents us with these mathematical issues: (i) Does an optimal control exist? (ii) How can we characterize an optimal control mathematically? Now let α() denote an applied torque, subject to File Size: KB. Warning - a good dose of linear algebra is a prerequisite for much of this stuff. I am no expert by any stretch of the imagination but I will share what I do know. I am more or less a programmer - much more than a math geek (oh I wish I were th. Optimal Control and Estimation, Robert F. Stengel, , Mathematics, pages. "An excellent introduction to optimal control and estimation theory and its relationship with LQG design.

Optimal Control brings together many of the important advances in 'nonsmooth' optimal control over the last several decades concerning necessary conditions, minimizer regularity, and global optimality conditions associated with the Hamilton–Jacobi equation. The book is largely self-contained and incorporates numerous simplifications and unifying features for the subject’s . This new, updated edition of Optimal Control reflects major changes that have occurred in the field in recent years and presents, in a clear and direct way, the fundamentals of optimal control theory. It covers the major topics involving measurement, principles of optimality, dynamic programming, variational methods, Kalman filtering, and other solution techniques.5/5(1). (former textbook on deterministic control, Dover reprinted ). R. F. Stengel, Optimal Control and Estimation, Dover Paperback, (About $18 including shipping at , better choice for a text book for stochastic control part of course). A. E. Bryson and Y. C. Ho, Applied Optimal Control, Hemisphere/Wiley, Optimal control problem We begin by describing, very informally and in general terms, the class of optimal control problems that we want to eventually be able to solve. The goal of this brief motivational discussion is to fix the basic concepts and terminology without worrying about technical details.