Results 301 to 310 of about 456,816 (346)
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The Annals of Mathematics, 1951
Gegenüber den bisherigen Betrachtungen werden Spiele zwischen \(n\) Spielern nicht unter Berücksichtigung ihrer möglichen Kooperationen, sondern ohne jede solche betrachtet. Dies führt zu folgender Verallgemeinerung der Lösung von Zwei-Personen-Spielen mit insgesamt Nullgewinn. Man betrachte bei jedem Spieler seine mit den Koeffizienten \(c_{i\alpha }\)
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Gegenüber den bisherigen Betrachtungen werden Spiele zwischen \(n\) Spielern nicht unter Berücksichtigung ihrer möglichen Kooperationen, sondern ohne jede solche betrachtet. Dies führt zu folgender Verallgemeinerung der Lösung von Zwei-Personen-Spielen mit insgesamt Nullgewinn. Man betrachte bei jedem Spieler seine mit den Koeffizienten \(c_{i\alpha }\)
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2020
Description Cooperative Gaming provides context and practical advice regarding diversity in the games industry. The book begins with a deep dive into research literature and the history of diversity in the games industry to provide context around what diversity is and why it is a topic worth considering.
Alayna Cole, Jessica Zammit
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Description Cooperative Gaming provides context and practical advice regarding diversity in the games industry. The book begins with a deep dive into research literature and the history of diversity in the games industry to provide context around what diversity is and why it is a topic worth considering.
Alayna Cole, Jessica Zammit
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Mathematics of Operations Research, 1981
We derive versions of known results dealing with core, equilibria and Shapley-values of cooperative games in the case of cooperative fuzzy games, i.e., games defined on fuzzy subsets of the set of n players. A fuzzy coalition is an n-vector τ = (τi) associating with each player i his “rate of participation” τi ∈ [0, 1] in the fuzzy coalition and the ...
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We derive versions of known results dealing with core, equilibria and Shapley-values of cooperative games in the case of cooperative fuzzy games, i.e., games defined on fuzzy subsets of the set of n players. A fuzzy coalition is an n-vector τ = (τi) associating with each player i his “rate of participation” τi ∈ [0, 1] in the fuzzy coalition and the ...
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Mathematical Social Sciences, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Average Monotonic Cooperative Games
Games and Economic Behavior, 2001This paper introduces a new class of transferable utility games. The authors define the concept of average monotonic game and analyze some well-known classes of games to determine whether or not they are average monotonic. The main result reported in this paper is that for any average monotonic cooperative game, the core coincides with both the ...
Izquierdo, Josep M., Rafels, Carles
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QUASI-ASSIGNMENT COOPERATIVE GAMES
International Game Theory Review, 2002The relevant assignments games were generalized to k-sided assignment games recently by Quint and they are related to permutation games. If in the definition of assignment games, some inequalities are converted into equalities, and the remaining inequalities are preserved as such, one obtain the quasi-assignment games.
Auriol, I., Marchi, E.
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Econometrica, 1953
The following game is considered: let a set \(B\) of pairs \((u_1,u_2)\) of possible payoffs to players 1 and 2 respectively be given. The players choose mixed strategies \(t_i\) (``threats'') independently and inform one another of their choices. Then each of them chooses an amount \(d_i\) (``demands'').
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The following game is considered: let a set \(B\) of pairs \((u_1,u_2)\) of possible payoffs to players 1 and 2 respectively be given. The players choose mixed strategies \(t_i\) (``threats'') independently and inform one another of their choices. Then each of them chooses an amount \(d_i\) (``demands'').
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Solutions for Cooperative Games
Automation and Remote Control, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Locally lipschitz cooperative games
Journal of Mathematical Economics, 1981A locally Lipschitz cooperative generalized game is described by its coalition worth function v defined on the set [0, 1]n of generalized (or fuzzy) coalitions of n players. We assume that v is positively homogeneous and locally Lipschitz. We propose the Clarke's generalized gradient ∂v(cN) of v at the coalition cN=(1,…,1) of all players as a set of ...
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