Classics in Game Theory
Princeton University Press (Verlag)
978-0-691-01193-6 (ISBN)
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Harold W. Kuhn is Professor Emeritus of Mathematical Economics at Princeton University and is internationally known for his joint paper with the late Albert W. Tucker that initiated the theory of "nonlinear programming." In 1994, on the occasion of the awarding of the Nobel Prizes, he organized and chaired a historic Nobel Seminar on the work of John Nash in game theory; this seminar is published in Les Prix Nobel 1994 (Almquist & Wicksell, 1994).
Permissions Equilibrium Points in n-Person Games 2 The Bargaining Problem 3 Non-Cooperative Games 4 An Iterative Method of Solving a Game 5 Equivalence of Games in Extensive Form 6 Extensive Games and the Problem and Information 7 A Value for n-Person Games 8 Stochastic Games 9 Recursive Games 10 Von Neumann-Morgenstern Solutions to Cooperative Games without Side Payments 11 A Limit Theorem on the Core of an Economy 12 The Bargaining Set for Cooperative Games 13 Existence of Competitive Equilibria in Markets with a Continuum of Traders 14 The Core of an n-Person Game 15 Games with Incomplete Information Played by "Bayesian" Players. Part I: The Basic Model Games with Incomplete Information Played by "Bayesian" Players. Part II: Bayesian Equilibrium Points Games with Incomplete Information Played by "Bayesian" Players. Part III: The Basic Probability Distribution of the Game 16 The Big Match 17 On Market Games 18 Reexamination of the Perfectness Concept for Equilibrium Points in Extensive Games List of Contributors Index
Erscheint lt. Verlag | 23.2.1997 |
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Reihe/Serie | Frontiers of Economic Research |
Zusatzinfo | 25 line illus. 30 tables |
Verlagsort | New Jersey |
Sprache | englisch |
Maße | 197 x 254 mm |
Gewicht | 482 g |
Themenwelt | Mathematik / Informatik ► Mathematik ► Angewandte Mathematik |
Mathematik / Informatik ► Mathematik ► Finanz- / Wirtschaftsmathematik | |
Wirtschaft ► Allgemeines / Lexika | |
Wirtschaft ► Volkswirtschaftslehre | |
ISBN-10 | 0-691-01193-1 / 0691011931 |
ISBN-13 | 978-0-691-01193-6 / 9780691011936 |
Zustand | Neuware |
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