Characterizations of the random order values by Harsanyi payoff vectors

DOI10.1007/S00186-006-0063-7zbMath1107.91016OpenAlexW1983935643WikidataQ59868834 ScholiaQ59868834MaRDI QIDQ857816

Valeri A. Vasil'ev, Gerard van der Laan, Jean J. M. Derks

Publication date: 5 January 2007

Published in: Mathematical Methods of Operations Research (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00186-006-0063-7

zbMATH Keywords

Weber setTU-gamesHarsanyi setDividentsMonotonic sharing systemSelectope

Mathematics Subject Classification ID

Cooperative games (91A12)

Related Items (12)

A cooperative value in a multiplicative model ⋮ Component efficient solutions in line-graph games with applications ⋮ On Harsanyi Dividends and Asymmetric Values ⋮ Harsanyi power solution for games with restricted cooperation ⋮ The probabilistic Harsanyi power solutions for probabilistic graph games ⋮ Parallel axiomatizations of weighted and multiweighted Shapley values, random order values, and the Harsanyi set ⋮ Extreme points of the Harsanyi set and the Weber set ⋮ The selectope for bicooperative games ⋮ On the Harsanyi payoff vectors and Harsanyi imputations ⋮ Unnamed Item ⋮ Fuzzy Harsanyi solution for a kind of fuzzy coalition games ⋮ A linear proportional effort allocation rule

Cites Work

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• A note on a consistency property for permutations
• The Harsanyi set for cooperative TU-game
• The selectope for cooperative games
• A new proof for Weber's characterization of the random order values
• A Simplified Bargaining Model for the n-Person Cooperative Game

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