Introduction to the Theory of Nonlinear Optimization / Edition 4

Introduction to the Theory of Nonlinear Optimization / Edition 4

by Johannes Jahn
ISBN-10:
3030427595
ISBN-13:
9783030427597
Pub. Date:
07/04/2020
Publisher:
Springer International Publishing
ISBN-10:
3030427595
ISBN-13:
9783030427597
Pub. Date:
07/04/2020
Publisher:
Springer International Publishing
Introduction to the Theory of Nonlinear Optimization / Edition 4

Introduction to the Theory of Nonlinear Optimization / Edition 4

by Johannes Jahn
$139.99
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$139.99 
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Overview

This book offers an introduction to optimization theory in normed spaces. The topics covered include existence results, various differentiability notions together with optimality conditions, the contingent cone, a generalization of the Lagrange multiplier rule, duality theory, extended semidefinite optimization, and an investigation of linear quadratic and time minimal control problems. The 4th edition of this book has been extensively revised and a new chapter on discrete-continuous optimization has been added.
This textbook focuses on the fundamentals, with particular emphasis on their application to problems in the calculus of variations, approximation and optimal control theory. The reader is assumed to have a basic grasp of linear functional analysis.

Product Details

ISBN-13: 9783030427597
Publisher: Springer International Publishing
Publication date: 07/04/2020
Edition description: Fourth Edition 2020
Pages: 323
Product dimensions: 6.10(w) x 9.25(h) x (d)

About the Author

Johannes Jahn is professor emeritus at the Department of Mathematics of the University of Erlangen-Nürnberg (Germany). His research interests are theory and numerical methods in nonlinear optimization, vector optimization and set optimization. Johannes Jahn is the editor of the book series on "Vector Optimization" published with Springer.

Table of Contents

Introduction and Problem Formulation.- Existence Theorems for Minimal Points.- Generalized Derivatives.- Tangent Cones.- Generalized Lagrange Multiplier Rule.- Duality.- Application to Extended Semidefinite Optimization.- Extension to Discrete-Continuous Problems.- Direct Treatment of Special Optimization Problems.
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