Multivalued Analysis and Nonlinear Programming Problems with Perturbations

Multivalued Analysis and Nonlinear Programming Problems with Perturbations

AngličtinaMäkká väzbaTlač na objednávku
Luderer, B.
Springer-Verlag New York Inc.
EAN: 9781441952363
Tlač na objednávku
Predpokladané dodanie v pondelok, 24. júna 2024
101,41 €
Bežná cena: 112,68 €
Zľava 10 %
ks
Chcete tento titul ešte dnes?
kníhkupectvo Megabooks Banská Bystrica
nie je dostupné
kníhkupectvo Megabooks Bratislava
nie je dostupné
kníhkupectvo Megabooks Košice
nie je dostupné

Podrobné informácie

This book is concerned with topological and differential properties of multivalued mappings and marginal functions. Beside this applica- tions to the sensitivity analysis of optimization problems, in particular nonlinear programming problems with perturbations, are studied. The elaborated methods are primarily obtained by theories and concepts of two former Soviet Union researchers, Demyanov and Rubinov. Con- sequently, a significant part of the presented results have never been published in English before. Based on the use of directional derivatives as a key tool in studying nonsmooth functions and multifunctions, these results can be considered as a further development of quasidifferential calculus created by Demyanov and Rubinov. In contrast to other research in this field, especially the recent publica- tion by Bonnans and Shapiro, this book analyses properties of marginal functions associated with optimization problems under quite general con- straints defined by means of multivalued mappings. A unified approach to directional differentiability of functions and multifunctions forms the base of the volume.
EAN 9781441952363
ISBN 1441952365
Typ produktu Mäkká väzba
Vydavateľ Springer-Verlag New York Inc.
Dátum vydania 10. decembra 2010
Stránky 210
Jazyk English
Rozmery 235 x 155
Krajina United States
Čitatelia Professional & Scholarly
Autori Luderer, B.; Minchenko, L.; Satsura, T.
Ilustrácie XII, 210 p.
Edícia Softcover reprint of hardcover 1st ed. 2003
Séria Nonconvex Optimization and Its Applications