<P>Just as in its 1st edition, this book starts with illustrations of the ubiquitous character of optimization, and describes numerical algorithms in a tutorial way. It covers fundamental algorithms as well as more specialized and advanced topics for unconstrained and constrained problems. Most of t
Numerical Optimization: Theoretical and Practical Aspects
✍ Scribed by J. Frédéric Bonnans, J. Charles Gilbert, Claude Lemaréchal, Claudia A. Sagastizábal (auth.)
- Publisher
- Springer
- Year
- 2003
- Tongue
- English
- Category
- Library
No coin nor oath required. For personal study only.
✦ Table of Contents
Front Matter....Pages I-XIII
Front Matter....Pages 1-1
General Introduction....Pages 3-20
Front Matter....Pages 21-23
Basic Methods....Pages 25-35
Line-Searches....Pages 37-50
Newtonian Methods....Pages 51-66
Conjugate Gradient....Pages 67-76
Special Methods....Pages 77-90
Front Matter....Pages 91-93
Some Theory of Nonsmooth Optimization....Pages 95-100
Some Methods in Nonsmooth Optimization....Pages 101-116
Bundle Methods. The Quest of Descent....Pages 117-136
Decomposition and Duality....Pages 137-148
Front Matter....Pages 149-155
Background....Pages 157-168
Local Methods for Problems with Equality Constraints....Pages 169-202
Local Methods for Problems with Equality and Inequality Constraints....Pages 203-215
Exact Penalization....Pages 217-233
Globalization by Line-Search....Pages 235-264
Quasi-Newton Versions....Pages 265-281
Front Matter....Pages 283-289
Linearly Constrained Optimization and Simplex Algorithm....Pages 291-306
Linear Monotone Complementarity and Associated Vector Fields....Pages 307-328
Predictor-Corrector Algorithms....Pages 329-344
Non-Feasible Algorithms....Pages 345-356
Front Matter....Pages 283-289
Self-Duality....Pages 357-366
One-Step Methods....Pages 367-382
Complexity of Linear Optimization Problems with Integer Data....Pages 383-388
Karmarkar’s Algorithm....Pages 389-395
Back Matter....Pages 397-423
✦ Subjects
Computational Intelligence
📜 SIMILAR VOLUMES
<P>Just as in its 1st edition, this book starts with illustrations of the ubiquitous character of optimization, and describes numerical algorithms in a tutorial way. It covers fundamental algorithms as well as more specialized and advanced topics for unconstrained and constrained problems. Most of t
<P>Just as in its 1st edition, this book starts with illustrations of the ubiquitous character of optimization, and describes numerical algorithms in a tutorial way. It covers fundamental algorithms as well as more specialized and advanced topics for unconstrained and constrained problems. Most of t
This book starts with illustrations of the ubiquitous character of optimization, and describes numerical algorithms in a tutorial way. It covers fundamental algorithms as well as more specialized and advanced topics for unconstrained and constrained problems. This new edition of Numerical Optimizati
This book starts with illustrations of the ubiquitous character of optimization, and describes numerical algorithms in a tutorial way. It covers fundamental algorithms as well as more specialized and advanced topics for unconstrained and constrained problems. This new edition of Numerical Optimizati