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Digital
Recent Developments in Vector Optimization
Authors: ---
ISBN: 9783642211140 Year: 2012 Publisher: Berlin, Heidelberg Springer Berlin Heidelberg

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Digital
Variational Analysis and Generalized Differentiation in Optimization and Control : In Honor of Boris S. Mordukhovich
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ISBN: 9781441904379 9781441904386 9781441904362 9781461427698 Year: 2010 Publisher: New York, NY Springer

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Variational analysis is a rapidly growing field within pure and applied mathematics, with numerous applications to optimization, control theory, economics, engineering, and other disciplines. This volume brings together state-of-the-art results in variational analysis and its applications, with an emphasis on optimization and control. The included chapters, written by international experts in the field of variational analysis and related topics, are dedicated to Boris S. Mordukhovich, a renowned mathematician, and aim to celebrate his fundamental contributions to variational analysis, generalized differentiation and their applications. This volume is intended for mathematicians studying variational analysis as well as other researchers interested in applying the principles of variational analysis to their area of study.


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Vector Variational Inequalities and Vector Optimization : Theory and Applications
Authors: --- ---
ISBN: 9783319630496 Year: 2018 Publisher: Cham Springer International Publishing

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This book presents the mathematical theory of vector variational inequalities and their relations with vector optimization problems. It is the first-ever book to introduce well-posedness and sensitivity analysis for vector equilibrium problems. The first chapter provides basic notations and results from the areas of convex analysis, functional analysis, set-valued analysis and fixed-point theory for set-valued maps, as well as a brief introduction to variational inequalities and equilibrium problems. Chapter 2 presents an overview of analysis over cones, including continuity and convexity of vector-valued functions. The book then shifts its focus to solution concepts and classical methods in vector optimization. It describes the formulation of vector variational inequalities and their applications to vector optimization, followed by separate chapters on linear scalarization, nonsmooth and generalized vector variational inequalities. Lastly, the book introduces readers to vector equilibrium problems and generalized vector equilibrium problems. Written in an illustrative and reader-friendly way, the book offers a valuable resource for all researchers whose work involves optimization and vector optimization.

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