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Extension of 2 Person Zero Sum Game

1975
Let X and Y “be the pure strategy sets of 2 players Xavier and Yves. Then every payoff function g: X × Y → R defin es a 2 person zero sum game where Xavier maximize and Yves minimize. An extension of the games with pure strategy set X and Y is a “way of playing” the game, which associates to every payoff function g a “value”, in the duality interval
openaire   +1 more source

On Stationary Strategies in Positive Stochastic 1 and 2 Person Games with General State Space

1984
The paper deals with general state space dynamic programming problems with positive rewards. For two-person stochastic games with a special law of motion the existence of uniformly good stationary strategies is stated. The question, whether this is also true for games with an arbitrary law of motion, is left open, but the result can be applied to one ...
openaire   +2 more sources

Dynamics of n-person Cournot games with asymmetric information and heterogeneous expectations

Physica A: Statistical Mechanics and Its Applications, 2023
Jinxiu Pi
exaly  

Evolutionary stability in extensive two-person games

Mathematical Social Sciences, 1983
Reinhard Selten
exaly  

On equilibrium points of diagonaln-person games

Journal of Optimization Theory and Applications, 1990
E Marchi
exaly  

Nonzero-Sum Two-Person Repeated Games with Incomplete Information

Mathematics of Operations Research, 1985
Sergiu Hart
exaly  

A probabilistic theory of coalition formation in n‐person sidepayment games

Journal of Mathematical Sociology, 1994
H Andrew Michener, Wing Tung Au
exaly  

On Nash Equilibrium Strategy of Two-person Zero-sum Games with Trapezoidal Fuzzy Payoffs

Fuzzy Information and Engineering, 2014
Bapi Dutta, S K Gupta
exaly  

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