This paper introduces a contest with random noise and a shared prize that combines features of Tullock (1980) and Lazear and Rosen (1981). As in Lazear and Rosen the effort expended by a player is observed with noise, but here players who expend some positive effort receive a share of the prize according to their relative performance. The share of the prize is modeled as a Tullock contest success function. We show that this contest generates similar results to Lazear and Rosen. In particular, as the level of noise increases the equilibrium effort decreases. We also show that, as the noise variance approaches to zero, the equilibrium effort in a contest with a random noise approaches to the equilibrium effort of a simple lottery contest
We show how symmetric equilibria emerge in general two-player contests in which skill and effort are...
We construct a generalized Tullock contest under complete information where contingent upon winning ...
This paper considers all-pay contests in which the relationship between bids and allocations reflect...
This note introduces a model of contests with random noise and a shared prize that combines features...
We propose the use of Nitzan’s (1991) sharing rule in collective contests as a tractable way of mode...
This study provides a unified theoretical and experimental framework in which to compare three canon...
This paper proposes a multi-winner noisy-ranking contest model. Contestants are ranked in a descendi...
This paper shows how to maximize revenue when a contest is noisy. We consider a case where two or mo...
This paper proposes a multi-winner noisy-ranking contest model. Contestants are ranked in a descendi...
We study Tullock's (1980) n-player contest when each player has an independent probability 0 < p 2 i...
In this article, contestants play with a certain probability in Contest A and with the complementary...
We show how symmetric equilibria emerge in general two-player contests in which skill and effort are...
We study the effect of changes of players' information on the equilibrium efforts and payoffs of Tul...
We show how symmetric equilibria emerge in general two-player contests in which skill and effort are...
We construct a generalized Tullock contest under complete information where contingent upon winning ...
This paper considers all-pay contests in which the relationship between bids and allocations reflect...
This note introduces a model of contests with random noise and a shared prize that combines features...
We propose the use of Nitzan’s (1991) sharing rule in collective contests as a tractable way of mode...
This study provides a unified theoretical and experimental framework in which to compare three canon...
This paper proposes a multi-winner noisy-ranking contest model. Contestants are ranked in a descendi...
This paper shows how to maximize revenue when a contest is noisy. We consider a case where two or mo...
This paper proposes a multi-winner noisy-ranking contest model. Contestants are ranked in a descendi...
We study Tullock's (1980) n-player contest when each player has an independent probability 0 < p 2 i...
In this article, contestants play with a certain probability in Contest A and with the complementary...
We show how symmetric equilibria emerge in general two-player contests in which skill and effort are...
We study the effect of changes of players' information on the equilibrium efforts and payoffs of Tul...
We show how symmetric equilibria emerge in general two-player contests in which skill and effort are...
We construct a generalized Tullock contest under complete information where contingent upon winning ...
This paper considers all-pay contests in which the relationship between bids and allocations reflect...