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Fundamentals Of Convex Analysis Duality Separation Representation And Resolution Theory And Decision Library B Softcover Reprint Of Hardcover 1st Ed 1993 Mj Panik

  • SKU: BELL-11305326
Fundamentals Of Convex Analysis Duality Separation Representation And Resolution Theory And Decision Library B Softcover Reprint Of Hardcover 1st Ed 1993 Mj Panik
$ 31.00 $ 45.00 (-31%)

4.3

68 reviews

Fundamentals Of Convex Analysis Duality Separation Representation And Resolution Theory And Decision Library B Softcover Reprint Of Hardcover 1st Ed 1993 Mj Panik instant download after payment.

Publisher: Springer
File Extension: DJVU
File size: 1.95 MB
Pages: 296
Author: M.J. Panik
ISBN: 9048142717, 9789048142712
Language: English
Year: 2010
Edition: Softcover reprint of hardcover 1st ed. 1993

Product desciption

Fundamentals Of Convex Analysis Duality Separation Representation And Resolution Theory And Decision Library B Softcover Reprint Of Hardcover 1st Ed 1993 Mj Panik by M.j. Panik 9048142717, 9789048142712 instant download after payment.

Fundamentals of Convex Analysis offers an in-depth look at some of the fundamental themes covered within an area of mathematical analysis called convex analysis. In particular, it explores the topics of duality, separation, representation, and resolution. The work is intended for students of economics, management science, engineering, and mathematics who need exposure to the mathematical foundations of matrix games, optimization, and general equilibrium analysis. It is written at the advanced undergraduate to beginning graduate level and the only formal preparation required is some familiarity with set operations and with linear algebra and matrix theory. Fundamentals ofConvex Analysis is self-contained in that a brief review of the essentials of these tool areas is provided in Chapter 1. Chapter exercises are also provided.
Topics covered include: convex sets and their properties; separation and support theorems; theorems of the alternative; convex cones; dual homogeneous systems; basic solutions and complementary slackness; extreme points and directions; resolution and representation of polyhedra; simplicial topology; and fixed point theorems, among others. A strength of this work is how these topics are developed in a fully integrated fashion.

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