Add to ORKGIn the zero-sum (non-zero sum) completely mixed game each player has only one optimal (equilibrium) strategy (Parthasarathy and Raghavan, 1971). It is known that even for a three person completely mixed finite game the equilibrium set may contain more than one point (Chin, Parthasarathy and Raghavan, 1974). For continuous two person zero-sum games, it is known that there can be more than one optimal strategy even if the game is completely mixed
Duality and optimal strategies in the finitely repeated zero-sum games with incomplete information o...
We observe that a symmetric two-player zero-sum game has a pure strategy equilibrium if and only if ...
Here we study the structure of Nash equilibrium points for N-person games. For two-person games we o...
This paper is concerned with 2-person zero-sum games in normal form. It is investigated which pairs ...
We explain the concept and theory behind game theory and simulation. How game theory can be used to ...
In this paper the usual concept of optimality in a two person zero sum Markov game is studied. A nec...
Dubins and Savage (How to gamble if you must: inequalities for stochastic processes, McGraw-Hill, Ne...
I Abstract. In the paper a general zero-sum game with a, I stopping strategy for the fist player and...
The purpose of the thesis is the examination of the Minimax Theorem of the Theory of Games. Consider...
1 Introduction to noncooperative game theory To introduce a static two-player zero-sum (noncooperati...
In the previous lecture, we saw how given a two-player, zero-sum game, we can analyze it by looking ...
It has been shown that two-person zero-sum separable games are associated with a maximization proble...
AbstractIt is shown that a necessary and sufficient condition that a point be a Nash equilibrium poi...
We apply linear and non-linear programming to find the solutions for Nash equilibriums and Nash arbi...
As is well known, zero-sum games are appropriate instruments for the analysis of several issues acro...
Duality and optimal strategies in the finitely repeated zero-sum games with incomplete information o...
We observe that a symmetric two-player zero-sum game has a pure strategy equilibrium if and only if ...
Here we study the structure of Nash equilibrium points for N-person games. For two-person games we o...
This paper is concerned with 2-person zero-sum games in normal form. It is investigated which pairs ...
We explain the concept and theory behind game theory and simulation. How game theory can be used to ...
In this paper the usual concept of optimality in a two person zero sum Markov game is studied. A nec...
Dubins and Savage (How to gamble if you must: inequalities for stochastic processes, McGraw-Hill, Ne...
I Abstract. In the paper a general zero-sum game with a, I stopping strategy for the fist player and...
The purpose of the thesis is the examination of the Minimax Theorem of the Theory of Games. Consider...
1 Introduction to noncooperative game theory To introduce a static two-player zero-sum (noncooperati...
In the previous lecture, we saw how given a two-player, zero-sum game, we can analyze it by looking ...
It has been shown that two-person zero-sum separable games are associated with a maximization proble...
AbstractIt is shown that a necessary and sufficient condition that a point be a Nash equilibrium poi...
We apply linear and non-linear programming to find the solutions for Nash equilibriums and Nash arbi...
As is well known, zero-sum games are appropriate instruments for the analysis of several issues acro...
Duality and optimal strategies in the finitely repeated zero-sum games with incomplete information o...
We observe that a symmetric two-player zero-sum game has a pure strategy equilibrium if and only if ...
Here we study the structure of Nash equilibrium points for N-person games. For two-person games we o...