Advances in Game Theory

Häftad, Engelska, 1964

Av Melvin Dresher, Lloyd S. Shapley, Albert William Tucker

2 029 kr

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The description for this book, Advances in Game Theory. (AM-52), will be forthcoming.

Produktinformation

Utgivningsdatum1964-06-21
Mått152 x 229 x 40 mm
Vikt992 g
FormatHäftad
SpråkEngelska
SerieAnnals of Mathematics Studies
Antal sidor692
FörlagPrinceton University Press
ISBN9780691079028

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Optimering inom Naturvetenskap och teknik

*Frontmatter, pg. ii*Preface, pg. v*Contents, pg. ix*1. Some Topics in Two-Person Games, pg. 1*2. Games With a Random Move, pg. 29*3. A Search Game, pg. 39*4. The Rendezvous Value of a Metric Space, pg. 49*5. Generalized Gross Substitutability and Extremization, pg. 55*6. Adaptive Competitive Decision, pg. 69*7. Infinite Games of Perfect Information, pg. 85*8. Continuous Games of Perfect Information, pg. 103*9. A Theory of Pursuit and Evasion, pg. 113*10. A Variational Approach to Differential Games, pg. 127*11. A Differential Game Without Pure Strategy Solutions on an Open Set, pg. 175*12. The Convergence Problem for Differential Games, II, pg. 195*13. Markov Games, pg. 211*14. Homogeneous Games, III, pg. 255*15. Solutions of Compound Simple Games, pg. 267*16. The Tensor Composition of Nonnegative Games, pg. 307*17. On the Cardinality of Solutions of Four-Person Constant- Sum Games, pg. 327*18. The Doubly Discriminatory Solutions of the Four-Person Constant-Sum Game, pg. 345*19. Three-Person Cooperative Games Without Side Payments, pg. 377*20. Some Thoughts on the Theory of Cooperative Games, pg. 407*21. The Bargaining Set for Cooperative Games, pg. 443*22. Stable Payoff Configurations for Quota Games, pg. 477*23. On the Bargaining Set M0 of m-Quota Games, pg. 501*24. A Property of Stability Possessed by Certain Imputations, pg. 513*25. Coalition Bargaining in n-Person Games, pg. 531*26. The n-Person Bargaining Game, pg. 547*27. Valuation of n-Person Games, pg. 577*28. Mixed and Behavior Strategies in Infinite Extensive Games, pg. 627*29. A General Solution for Finite Noncooperative Games Based on Risk-Dominance, pg. 651

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