Decomposition of games with non-empty core into veto-controlled simple games

Author:

Derks J. J. M.

Publisher

Springer Science and Business Media LLC

Subject

Management Science and Operations Research,Business, Management and Accounting (miscellaneous)

Reference5 articles.

1. Curiel IJ, Derks JJM, Tijs SH (1986) On balanced games and flow games with committee control. (Forthcoming)

2. Dubey P (1975) On the uniqueness of the Shapley value. Int J Game Theory 4:131–139

3. Kalai E, Zemel E (1982) Totally balanced games and games of flow. Math Oper Res 7:476–478

4. Shapley LS (1967) On balanced sets and cores. Nav Res Logist Q 14:453–460

5. Spinetto RD (1971) Solution concepts ofn-person cooperative games as points in the game space. Technical report no 138, Department of Operations Research, College of Engineering, Cornell University, Ithaca, NY

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1. Core stability of the Shapley value for cooperative games;Social Choice and Welfare;2022-09-10

2. Core Stability of the Shapley Value for Cooperative Games;SSRN Electronic Journal;2022

3. Special Transferable Utility Games;Springer Texts in Business and Economics;2015

4. Cores and related solution concepts for multi-choice games;ZOR Zeitschrift f�r Operations Research Mathematical Methods of Operations Research;1995-10

5. Chapter 18 The bargaining set, kernel, and nucleolus;Handbook of Game Theory with Economic Applications;1992

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