Practical Methods of Optimization by R. FletcherPractical Methods of Optimization by R. Fletcher

Practical Methods of Optimization

byR. Fletcher

Paperback | July 26, 2000

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Fully describes optimization methods that are currently most valuable in solving real-life problems. Since optimization has applications in almost every branch of science and technology, the text emphasizes their practical aspects in conjunction with the heuristics useful in making them perform more reliably and efficiently. To this end, it presents comparative numerical studies to give readers a feel for possibile applications and to illustrate the problems in assessing evidence. Also provides theoretical background which provides insights into how methods are derived. This edition offers revised coverage of basic theory and standard techniques, with updated discussions of line search methods, Newton and quasi-Newton methods, and conjugate direction methods, as well as a comprehensive treatment of restricted step or trust region methods not commonly found in the literature. Also includes recent developments in hybrid methods for nonlinear least squares; an extended discussion of linear programming, with new methods for stable updating of LU factors; and a completely new section on network programming. Chapters include computer subroutines, worked examples, and study questions.
About the author Professor Roger Fletcher completed his MA at the University of Cambridge in 1960 and his PhD at the University of Leeds in 1963. He was a lecturer at the University of Leeds from 1963 to 1969, then Principal Scientific Officer at AERE Harwell until 1973. He then joined the University of Dundee where he is Professor of ...
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Title:Practical Methods of OptimizationFormat:PaperbackDimensions:456 pages, 9.11 × 6.06 × 0.98 inPublished:July 26, 2000Publisher:WileyLanguage:English

The following ISBNs are associated with this title:

ISBN - 10:0471494631

ISBN - 13:9780471494638

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Table of Contents

UNCONSTRAINED OPTIMIZATION.

Structure of Methods.

Newton-like Methods.

Conjugate Direction Methods.

Restricted Step Methods.

Sums of Squares and Nonlinear Equations.

CONSTRAINED OPTIMIZATION.

Linear Programming.

The Theory of Constrained Optimization.

Quadratic Programming.

General Linearly Constrained Optimization.

Nonlinear Programming.

Other Optimization Problems.

Non-Smooth Optimization.

References.

Subject Index.