In this paper we study a family of efficient, symmetric and linear values for TU-games, described by some formula generalizing the Shapley value. These values appear to have surprising properties described in terms of the axioms: Fair treatment, monotonicity and two types of acceptability. The results obtained are discussed in the context of the Shapley value, the solidarity value, the least square prenucleolus and the consensus value
We study values for cooperative TU-games which are convex combinations of the Shapley value and the ...
In the framework of values for TU-games, it is shown that a particular type of consistency, called l...
It is shown that the Shapley value of any given game v is characterized by applying the value axioms...
In this paper we study a family of efficient, symmetric and linear values for TU-games, described by...
In this paper we provide an axiomatization of the Shapley value for TU-games using a fairness proper...
By Hart and Mas-Colell’s axiomatization, it is known that the Shapley value for TU-games is fully ch...
By Hart and Mas-Colell's axiomatization, it is known that the Shapley value for TU-games is fully ch...
In this paper we characterize a value, called a marginalistic value, for monotonic set games, which ...
In the framework of cooperative game theory, Sobolev (Advances in game theory, Izdat., “Minitis”, Vi...
In this thesis we consider cooperative games with transferable utilities, which are also called TU ...
It is proved that Young's axiomatization for the Shapley value by marginalism, efficiency, and symme...
In the framework of the solution theory for cooperative transferable utility games, Hamiache axiomat...
In this paper we provide an alternative interpretation of the Shapley value in TU games as the uniqu...
In this paper we provide new axiomatizations of the Shapley value for TU-games using axioms that are...
The family of weighted Shapley values for cooperative n-person transferable utility games is studied...
We study values for cooperative TU-games which are convex combinations of the Shapley value and the ...
In the framework of values for TU-games, it is shown that a particular type of consistency, called l...
It is shown that the Shapley value of any given game v is characterized by applying the value axioms...
In this paper we study a family of efficient, symmetric and linear values for TU-games, described by...
In this paper we provide an axiomatization of the Shapley value for TU-games using a fairness proper...
By Hart and Mas-Colell’s axiomatization, it is known that the Shapley value for TU-games is fully ch...
By Hart and Mas-Colell's axiomatization, it is known that the Shapley value for TU-games is fully ch...
In this paper we characterize a value, called a marginalistic value, for monotonic set games, which ...
In the framework of cooperative game theory, Sobolev (Advances in game theory, Izdat., “Minitis”, Vi...
In this thesis we consider cooperative games with transferable utilities, which are also called TU ...
It is proved that Young's axiomatization for the Shapley value by marginalism, efficiency, and symme...
In the framework of the solution theory for cooperative transferable utility games, Hamiache axiomat...
In this paper we provide an alternative interpretation of the Shapley value in TU games as the uniqu...
In this paper we provide new axiomatizations of the Shapley value for TU-games using axioms that are...
The family of weighted Shapley values for cooperative n-person transferable utility games is studied...
We study values for cooperative TU-games which are convex combinations of the Shapley value and the ...
In the framework of values for TU-games, it is shown that a particular type of consistency, called l...
It is shown that the Shapley value of any given game v is characterized by applying the value axioms...