Resolving Conflicts with Mathematica: Algorithms for Two-Person Games

Author:   Morton John Canty (Senior Scientist, Juelich Research Center, Germany)
Publisher:   Elsevier Science Publishing Co Inc
Edition:   Revised edition
ISBN:  

9780121588557


Pages:   338
Publication Date:   15 August 2003
Format:   Hardback
Availability:   Awaiting stock   Availability explained


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Resolving Conflicts with Mathematica: Algorithms for Two-Person Games


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Overview

The revised and updated edition of this popular German textbook is unique in its emphasis on algorithmic methods and in its original use of Mathematica as a tool to obtain solutions to game-theoretical models. Resolving Conflicts with Mathematica begins with the basic theory of extensive and normal form games, as well as introducing the fundamental concept of Nash equilibria. The restriction to two-person games helps to make the material more digestible for the beginner. In later chapters the subtleties of degenerate games are discussed thoroughly. Many aspects of equilibrium selection theory are treated, including algorithms for determining evolutionary stable equilibria in biology. Finally, the book looks at the wide-scale application of game theory to practical conflict situations. Resolving Conflicts with Mathematica includes a set of Mathematica programs which implement all of the algorithms described in the text. Exercises are closely integrated with the book's material and Mathematica 'notebooks' are supplied with each of the chapters.

Full Product Details

Author:   Morton John Canty (Senior Scientist, Juelich Research Center, Germany)
Publisher:   Elsevier Science Publishing Co Inc
Imprint:   Academic Press Inc
Edition:   Revised edition
Dimensions:   Width: 15.20cm , Height: 1.90cm , Length: 22.90cm
Weight:   0.790kg
ISBN:  

9780121588557


ISBN 10:   0121588556
Pages:   338
Publication Date:   15 August 2003
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Unknown
Availability:   Awaiting stock   Availability explained

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