9780198520801-0198520808-The Mathematical Theory of Minority Games: Statistical Mechanics of Interacting Agents (Oxford Finance Series)

The Mathematical Theory of Minority Games: Statistical Mechanics of Interacting Agents (Oxford Finance Series)

ISBN-13: 9780198520801
ISBN-10: 0198520808
Edition: 1
Author: A. C. C. Coolen
Publication date: 2005
Publisher: Oxford University Press
Format: Hardcover 338 pages
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Book details

ISBN-13: 9780198520801
ISBN-10: 0198520808
Edition: 1
Author: A. C. C. Coolen
Publication date: 2005
Publisher: Oxford University Press
Format: Hardcover 338 pages

Summary

The Mathematical Theory of Minority Games: Statistical Mechanics of Interacting Agents (Oxford Finance Series) (ISBN-13: 9780198520801 and ISBN-10: 0198520808), written by authors A. C. C. Coolen, was published by Oxford University Press in 2005. With an overall rating of 4.4 stars, it's a notable title among other Economics (Business Mathematics, Business Skills) books. You can easily purchase or rent The Mathematical Theory of Minority Games: Statistical Mechanics of Interacting Agents (Oxford Finance Series) (Hardcover) from BooksRun, along with many other new and used Economics books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

Minority games are simple mathematical models initially designed to understand the co-operative phenomena observed in markets. Their core ingredients are large numbers of interacting decision-making agents, each aiming for personal gain in an artificial 'market' by trying to anticipate (on the basis of incomplete information, and with an element of irrationality) the actions of others. Gain is made by those who subsequently find themselves in the minority group, e.g. those who end up buying when most wish to sell or vice versa. Aimed at researchers and students in physics, mathematics and economics, as well as financial practitioners, this text describes the mathematical theory of Minority Games from a statistical mechanics viewpoint. It provides a detailed and explicit introduction to the advanced mathematical analysis of these models, describes the potential and restrictions of physical methods in solving agent based market models, and outlines how different mathematical approaches are related.
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