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Well-Posed Optimization Problems

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Well-Posed Optimization Problems

By Dontchev A. L., Dontchev Asen L., Zolezzi Tullio

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This book presents in a unified way the mathematical theory of well-posedness in optimization. The basic concepts of well-posedness and the links among them are... studied, in particular Hadamard and Tykhonov well-posedness. Abstract optimization problems as well as applications to optimal control, calculus of variations and mathematical programming are considered. Both the pure and applied side of these topics are presented. The main subject is often introduced by heuristics, particular cases and examples. Complete proofs are provided. The expected knowledge of the reader does not extend beyond textbook (real and functional) analysis, some topology and differential equations and basic optimization. References are provided for more advanced topics. The book is addressed to mathematicians interested in optimization and related topics, and also to engineers, control theorists, economists and applied scientists who can find here a mathematical justification of practical procedures they encounter.Detailed info »« Brief info

Additional Information

Publisher: Springer
Publication Date: 6/30/2008
ISBN: 9783540567370
EAN: 3540567372
Paperback:436 pages
Language:English
Physical Info:6.14 x 0.89 x 9.21 inches, (1.34 lbs)
Categories:Game Theory | Applied | Linear Programming
Dewey:519.3
LCCN:93015612
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The 3n+1 function T is defined by T(n)=n/2 for n even, and T(n)=(3n+1)/2 for n odd.

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