Borm / Peters Chapters in Game Theory

In honor of Stef Tijs
2002
ISBN: 978-0-306-47526-9
Verlag: Springer US
Format: PDF
Kopierschutz: 1 - PDF Watermark

E-Book, Englisch, Band 31, 328 Seiten, eBook

Reihe: Theory and Decision Library C

Chapters in Game Theory has been written on the occasion of the 65th birthday of Stef Tijs, who can be regarded as the godfather of game theory in the Netherlands. The contributors all are indebted to Stef Tijs, as former Ph.D. students or otherwise. The book contains fourteen chapters on a wide range of subjects. Some of these can be considered surveys while other chapters present new results: most contributions can be positioned somewhere in between these categories. The topics covered include: cooperative stochastic games; noncooperative stochastic games; sequencing games; games arising form linear (semi-) infinite programming problems; network formation, costs and potential games; potentials and consistency in transferable utility games; the nucleolus and equilibrium prices; population uncertainty and equilibrium selection; cost sharing; centrality in social networks; extreme points of the core; equilibrium sets of bimatrix games; game theory and the market; and transfer procedures for nontransferable utility games. Both editors did their Ph.D with Stef Tijs, while he was affiliated with the mathematics department of the University of Nijmegen.

Zielgruppe

Research

Autoren/Hrsg.

Borm, Peter

Peters, H.J.

Inhaltsverzeichnis

Stochastic Cooperative Games: Theory and Applications.- Sequencing Games: a Survey.- Game Theory and the Market.- On the Number of Extreme Points of the Core of a Transferable Utility Game.- Consistency and Potentials in Cooperative TU-Games: Sobolev’s Reduced Game Revived.- On the Set of Equilibria of a Bimatrix Game: a Survey.- Concave and Convex Serial Cost Sharing.- Centrality Orderings in Social Networks.- The Shapley Transfer Procedure for NTU-Games.- The Nucleolus as Equilibrium Price.- Network Formation, Costs, and Potential Games.- Contributions to the Theory of Stochastic Games.- Linear (Semi-) Infinite Programs and Cooperative Games.- Population Uncertainty and Equilibrium Selection: a Maximum Likelihood Approach.