The Shapley value in the non differentiable case

DOI10.1007/BF01240834zbMath0663.90102OpenAlexW2007987970WikidataQ56157246 ScholiaQ56157246MaRDI QIDQ1115363

Jean-Francois Mertens

Publication date: 1988

Published in: International Journal of Game Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01240834

zbMATH Keywords

perturbationsShapley valuemajority gamesdiagonal formulan-handed glove markets

Mathematics Subject Classification ID

Cooperative games (91A12)

Related Items (14)

Values of vector measure market games and their representations ⋮ Power and public goods ⋮ Large games: Fair and stable outcomes ⋮ RISK REDISTRIBUTION GAMES WITH DUAL UTILITIES ⋮ Scarcity, competition, and value ⋮ Values of nondifferentiable vector measure games ⋮ The Banzhaf Value and General Semivalues for Differentiable Mixed Games ⋮ The asymptotic nucleolus of large monopolistic market games ⋮ Capital allocation for portfolios with non-linear risk aggregation ⋮ Payoffs in exact TU economies ⋮ Cost sharing: The nondifferentiable case ⋮ Values of non-atomic vector measure games ⋮ Solutions for non-negatively weighted TU games derived from extension operators ⋮ Payoffs in nondifferentiable perfectly competitive TU economies

Cites Work

• On covering single points by randomly ordered intervals
• Value on a class of non-differentiable market games
• Measure-Based Values of Market Games
• Values and Derivatives
• Values of Non-Atomic Games

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