Results 251 to 260 of about 392,145 (297)
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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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Multidimensional Non-Cooperative Games
SSRN Electronic Journal, 2017This paper tries to applying a new multidimensional graphical approach in the doctoral thesis entitled "Non-Cooperative Games" by Professor John Forbes Nash, Jr. We are using a new multidimensional coordinate space approach to visualize the full model of non-cooperative games in the same graphical space and time under infinity equilibrium points ...
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Non-cooperative Cost Sharing Games Via Subsidies
Theory of Computing Systems, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Buchbinder, Niv +3 more
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Non-cooperative matching games
International Journal of Game Theory, 1989zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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1999
An n-person game in strategic (or normal) form. If all the strategy sets S i have a finite number of elements, the game is called finite. Definition of a pure strategy Nash equilibrium for an n-person game. Sufficient conditions for the existence of a pure strategy Nash equilibrium. (There will usually be several Nash equilibria.)
Knut Sydsæter, Arne Strøm, Peter Berck
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An n-person game in strategic (or normal) form. If all the strategy sets S i have a finite number of elements, the game is called finite. Definition of a pure strategy Nash equilibrium for an n-person game. Sufficient conditions for the existence of a pure strategy Nash equilibrium. (There will usually be several Nash equilibria.)
Knut Sydsæter, Arne Strøm, Peter Berck
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1997
In Chapter 9 we saw that the pure strategy solution of a non-cooperative game may not exist. In such a case a player benefits from knowing his opponent’s strategy. It is suggested that players should play the game like a lottery, with probabilities attached to the strategies so that no player is certain about his rival’s strategy.
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In Chapter 9 we saw that the pure strategy solution of a non-cooperative game may not exist. In such a case a player benefits from knowing his opponent’s strategy. It is suggested that players should play the game like a lottery, with probabilities attached to the strategies so that no player is certain about his rival’s strategy.
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Subjective games in a non-cooperative game
Journal of Information and Optimization Sciences, 2000There are many examples of non-cooperative games in which a player does not necessarily select the Nash equilibrium strategy in practice. In order to understand such a situation rationally, we propose a subjective game for each player which is constituted by taking his motive for selecting his strategy into consideration.
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Non-cooperative games with many players [PDF]
, 2002 Shapiro-Shapley introduce their 1961 memorandum (published 17 years later as Shapiro-Shapley (1978)) with the remark that \institutions having a large number of competing participants are common in political and economic life, and cite as examples \markets, exchanges, corporations (from the shareholders viewpoint), Presidential nominating conventions ...
M Ali Khan, Yeneng Sun
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Non-cooperative capacitated facility location games
Information Processing Letters, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Félix Carvalho Rodrigues +1 more
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Non—Cooperative Differential Games
1974Here we shall consider non-cooperative play in the sense of Nash. Again, we shall restate the definitions and results of Chapter 1 as they apply to the situation discussed in Chapter 2.
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