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Axiomatic Bargaining Game Theory

  • Hans J. M. Peters

Part of the Theory and Decision Library book series (TDLC, volume 9)

Table of contents

  1. Front Matter
    Pages i-x
  2. Hans J. M. Peters
    Pages 1-11
  3. Hans J. M. Peters
    Pages 13-45
  4. Hans J. M. Peters
    Pages 63-92
  5. Hans J. M. Peters
    Pages 93-105
  6. Hans J. M. Peters
    Pages 107-123
  7. Hans J. M. Peters
    Pages 125-134
  8. Hans J. M. Peters
    Pages 135-168
  9. Hans J. M. Peters
    Pages 169-192
  10. Hans J. M. Peters
    Pages 193-206
  11. Hans J. M. Peters
    Pages 207-219
  12. Back Matter
    Pages 221-241

About this book

Introduction

Many social or economic conflict situations can be modeled by specifying the alternatives on which the involved parties may agree, and a special alternative which summarizes what happens in the event that no agreement is reached. Such a model is called a bargaining game, and a prescription assigning an alternative to each bargaining game is called a bargaining solution. In the cooperative game-theoretical approach, bargaining solutions are mathematically characterized by desirable properties, usually called axioms. In the noncooperative approach, solutions are derived as equilibria of strategic models describing an underlying bargaining procedure.
Axiomatic Bargaining Game Theory provides the reader with an up-to-date survey of cooperative, axiomatic models of bargaining, starting with Nash's seminal paper, The Bargaining Problem. It presents an overview of the main results in this area during the past four decades. Axiomatic Bargaining Game Theory provides a chapter on noncooperative models of bargaining, in particular on those models leading to bargaining solutions that also result from the axiomatic approach.
The main existing axiomatizations of solutions for coalitional bargaining games are included, as well as an auxiliary chapter on the relevant demands from utility theory.

Keywords

bargaining game theory utility theory

Authors and affiliations

  • Hans J. M. Peters
    • 1
  1. 1.Department of MathematicsUniversity of LimburgThe Netherlands

Bibliographic information

  • DOI https://doi.org/10.1007/978-94-015-8022-9
  • Copyright Information Springer Science+Business Media B.V. 1992
  • Publisher Name Springer, Dordrecht
  • eBook Packages Springer Book Archive
  • Print ISBN 978-90-481-4178-4
  • Online ISBN 978-94-015-8022-9
  • Series Print ISSN 0924-6126
  • Series Online ISSN 2194-3044
  • Buy this book on publisher's site
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