In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transferable utility for allocating the gain of a collusion among completely risk-averse agents involved in the fair division procedure introduced by Knaster (1946). In this paper we analyze the Shapley value (Shapley, 1953) of the game and propose its use as a measure of the players' attitude towards collusion. Furthermore, we relate the sign of the Shapley value with the ranking order of the players' evaluation, and show that some players in a given ranking will always deter collusion. Finally, we characterize the coalitions that maximize the gain from collusion, and suggest an ad-hoc coalition formation mechanism
We consider collusion in multi-unit auctions where the allo-cation and payments are determined using...
The family of discounted Shapley values is analyzed for cooperative games in coalitional form. We co...
In this thesis we consider cooperative games with transferable utilities, which are also called TU ...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a cooperative game with transferab...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a cooperative game with transferab...
In Briata et al. (AUCO Czech Econ Rev 6:199–208, 2012), the authors introduce a cooperative gam...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
We consider collusion in multi-unit auctions where the allo-cation and payments are determined using...
The family of discounted Shapley values is analyzed for cooperative games in coalitional form. We co...
In this thesis we consider cooperative games with transferable utilities, which are also called TU ...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a coopera- tive game with transfe...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a cooperative game with transferab...
In Briata, Dall'Aglio and Fragnelli (2012), the authors introduce a cooperative game with transferab...
In Briata et al. (AUCO Czech Econ Rev 6:199–208, 2012), the authors introduce a cooperative gam...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
In this paper we study the collusion in Knaster’s procedure, starting from the paper of Fragnelli an...
We consider collusion in multi-unit auctions where the allo-cation and payments are determined using...
The family of discounted Shapley values is analyzed for cooperative games in coalitional form. We co...
In this thesis we consider cooperative games with transferable utilities, which are also called TU ...