Vector-Valued Optimization Problems In Control Theory
โ Scribed by M.E. Salukvadze (Eds.)
- Publisher
- Academic Press
- Year
- 1979
- Tongue
- English
- Leaves
- 231
- Series
- Mathematics in Science and Engineering 148
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Content:
Edited by
Page iii
Copyright page
Page iv
Introduction
Pages vii-x
Chapter I A Survey of Optimization Problems With Vector Criteria
Pages 1-28
Chapter II The Formulation of Optimization Problems With Vector Functionals
Pages 29-51
Chapter III The Existence of Solutions in Optimization Problems With Vector-Valued Criteria
Pages 52-70
Chapter IV Programming Optimal Trajectories for Problems With Vector-Valued Criteria
Pages 71-112
Chapter V A. Letov's Problem the Analytic Construction of Optimal Regulators for Problems With Vector-Valued Criteria
Pages 113-148
Chapter VI The Optimization of Vector Functionals in Linear (Nonlinear) Programming Problems
Pages 149-181
Chapter VII Parameter Optimization in Engineering Systems
Pages 182-207
Bibliography
Pages 208-219
๐ SIMILAR VOLUMES
<span>Text: English, Russian (translation)</span>
<p>The purpose of this modest report is to present in a simplified manner some of the computational methods that have been developed in the last ten years for the solution of optimal control problems. Only those methods that are based on the minimum (maximum) principle of Pontriagin are discussed he
<p>This monograph deals with cases where optimal control either does not exist or is not unique, cases where optimality conditions are insufficient of degenerate, or where extremum problems in the sense of Tikhonov and Hadamard are ill-posed, and other situations. A formal application of classical o
This monograph deals with cases where optimal control either does not exist or is not unique, cases where optimality conditions are insufficient of degenerate, or where extremum problems in the sense of Tikhonov and Hadamard are ill-posed, and other situations. A formal application of classical opti