The nucleolus of homogeneous games with steps

DOI10.1016/0166-218X(94)90163-5zbMath0803.90140OpenAlexW2031263625MaRDI QIDQ1324689

Peter Sudhölter, Joachim Rosenmüller

Publication date: 3 January 1995

Published in: Discrete Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0166-218x(94)90163-5

zbMATH Keywords

homogeneous gamesgames with stepstruncated game

Mathematics Subject Classification ID

Cooperative games (91A12)

Related Items (5)

Directed and weighted majority games ⋮ Proper strong-Fibonacci games ⋮ Noncooperative foundations of the nucleolus in majority games ⋮ Star-shapedness of the kernel for homogeneous games ⋮ Reducing the number of linear programs needed for solving the nucleolus problem of \(n\)-person game theory

Cites Work

• Unnamed Item
• A class of simple games
• On the minimal representation of homogeneous games
• Homogeneous games with countably many players
• The least core, nucleolus, and kernel of homogeneous weighted majority games
• 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
• The Nucleolus of a Characteristic Function Game
• On the Nucleolus of a Characteristic Function Game

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