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Lagrange-type Functions in Constrained Non-Convex Optimization

Language EnglishEnglish
Book Hardback
Book Lagrange-type Functions in Constrained Non-Convex Optimization A. Rubinov
Libristo code: 04194694
Publishers Springer-Verlag New York Inc., November 2003
This volume provides a systematic examination of Lagrange-type functions and augmented Lagrangians.... Full description
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This volume provides a systematic examination of Lagrange-type functions and augmented Lagrangians. Weak duality, zero duality gap property and the existence of an exact penalty parameter are examined. Weak duality allows one to estimate a global minimum. The zero duality gap property allows one to reduce the constrained optimization problem to a sequence of unconstrained problems, and the existence of an exact penalty parameter allows one to solve only one unconstrained problem. By applying Lagrange-type functions, a zero duality gap property for nonconvex constrained optimization problems is established under a coercive condition. It is shown that the zero duality gap property is equivalent to the lower semi-continuity of a perturbation function.This volume provides a systematic examination of Lagrange-type functions and augmented Lagrangians. Weak duality, zero duality gap property and the existence of an exact penalty parameter are examined. Weak duality allows one to estimate a global minimum. The zero duality gap property allows one to reduce the constrained optimization problem to a sequence of unconstrained problems, and the existence of an exact penalty parameter allows one to solve only one unconstrained problem. By applying Lagrange-type functions, a zero duality gap property for nonconvex constrained optimization problems is established under a coercive condition. It is shown that the zero duality gap property is equivalent to the lower semi-continuity of a perturbation function. In particular, for a type of kth power penalty functions, this book obtains an analytic expression of the least exact penalty parameter and establishes that a fairly small exact penalty parameter can be achieved. As shown by numerical experiments, this property is very important for some global methods of Lipschitz programming, otherwise ill conditioning may occur. Audience: The book is suitable for researchers in mathematical programming and optimization and postgraduate students in applied mathematics.

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About the book

Full name Lagrange-type Functions in Constrained Non-Convex Optimization
Author A. Rubinov
Language English
Binding Book - Hardback
Date of issue 2003
Number of pages 286
EAN 9781402076275
ISBN 1402076274
Libristo code 04194694
Weight 1330
Dimensions 155 x 235 x 21
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