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This paper introduces a class of contest models in which each player decides when to stop a privately observed Brownian motion with drift and incurs costs depending on his stopping time. The player who stops his process at the highest value wins a prize. We prove existence and uniqueness of a...
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prize. Applications of the model include procurement contests and competitions for grants. We prove existence and uniqueness …
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We consider imperfectly discriminating, common-value, all-pay auctions (or contests) where some players know the value …
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