The least core, nucleolus, and kernel of homogeneous weighted majority games

DOI10.1016/0899-8256(92)90039-UzbMath0765.90096OpenAlexW2068980672MaRDI QIDQ1195593

Bezalel Peleg, Joachim Rosenmüller

Publication date: 12 January 1993

Published in: Games and Economic Behavior (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0899-8256(92)90039-u

zbMATH Keywords

kernelminimal representationnucleolusleast coreweighted majority gamewinning coalitions

Mathematics Subject Classification ID

Cooperative games (91A12)

Related Items (4)

Directed and weighted majority games ⋮ On the Nucleolus as a Power Index ⋮ Star-shapedness of the kernel for homogeneous games ⋮ The nucleolus of homogeneous games with steps

Cites Work

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• A class of simple games
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• The rôle of nondegeneracy and homogeneity in n-person game theory: An equivalence theorem
• Homogeneous games with countably many players
• Extreme convex set functions with finite carrier: General theory
• Homogeneous games as anti step functions
• On the kernel of constant-sum simple games with homogeneous weights
• A CLASS OF MAJORITY GAMES
• Homogeneous Games: Recursive Structure and Computation
• Geometric Properties of the Kernel, Nucleolus, and Related Solution Concepts
• On the Enumeration of Majority Games
• On Weights of Constant-Sum Majority Games
• On the Nucleolus of a Characteristic Function Game

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