This book provides a comprehensive picture of the new developments in bargaining theory.

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.

Graduate textbook presenting abstract models of bargaining in a unified framework with detailed applications involving economic, political and social situations.

This modern, still relevant text is suitable for senior undergraduate and graduate students, teachers and professionals in mathematics, operational research, economics, sociology; and psychology, defence and strategic studies, and war games. Engagingly written with agreeable humor, the book can also be understood by non-mathematicians. It shows basic ideas of extensive form, pure and mixed strategies, the minimax theorem, non-cooperative and co-operative games, and a ''first class'' account of linear programming, theory and practice. The text is self-contained with comprehensive source references. Based on a series of lectures given by the author in the theory of games at Royal Holloway College, it gives unusually comprehensive but concise treatment of co-operative games, an original account of bargaining models, with a skilfully guided tour through the Shapely and Nash solutions for bimatrix games and a carefully illustrated account of finding the best threat strategies.

The modern theory of threats in bargaining situations is presented in a unified and systematic treatment that puts the existing literature in a new perspective. Harold Houba and Wilko Bolt provide a masterful synthesis of the fundamental results obtained in the rapidly expanding game-theoretic literature. The relative impacts of the fundamental forces on the bargaining outcome are discussed and related to the visions expressed by Nobel-laureate John Nash. Many topics -such as robustness of the results with respect to the diversity of known bargaining procedures, the role of commitment and policy bargaining situations- receive their most extensive treatment to date. Credible Threats in Negotiations is suitable as a textbook for graduate students in economic theory and other social sciences and a necessity as a resource for scholars interested in bargaining situations.

How to master the game of negotiation, from a groundbreaking game theorist. By focusing on the basics and introducing the most sophisticated negotiation techniques, Murnighan shows how game theory can be applied to negotiations, ranging from the most inconsequential to the vital.

seventeen contributions reflecting the many diverse approaches in the field todayThese seventeen contributions take up the most recent research in game theory, reflecting the many diverse approaches in the field today. They are classified in five general tactical categories - prediction, explanation, investigation, description, and prescription - and wit in these along applied and theoretical divisions. The introduction clearly lays out this framework.