This paper presents new results on the existence of pure-strategy Bayesian equilibria in specified functional forms. These results broaden the scope of methods developed by Reny (2011) well beyond monotone pure strategies. Applications include natural models of first-price and all-pay auctions not covered by previous existence results. To illustrate the scope of our results, we provide an analysis of three auctions: (i) a first-price auction of objects that are heterogeneous and imperfect substitutes; (ii) a first-price auction in which bidders’ payoffs have a very general interdependence structure; and (iii) an all-pay auction with non-monotone equilibrium
This paper provides a sufficient condition for existence and uniqueness of equilibrium, which is in ...
Existence of a monotone pure-strategy perfect Bayesian equilibrium is proved for a multistage game o...
We consider a general class of imperfectly discriminating contests with privately informed players. ...
This paper presents new results on the existence of pure-strategy Bayesian equilibria in specified fu...
This paper presents new results on the existence of pure-strategy Bayesian equilibria in specified fu...
This paper presents new results on the existence of pure-strategy Bayesian equilibria in specified fu...
In a recent paper, Reny (2011) generalized the results of Athey (2001) and McAdams (2003) on the exi...
In a recent paper, Reny (2011) generalized the results of Athey (2001) and McAdams (2003) on the exi...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We show existence of equilibria in distributional strategies for a wide class of private value aucti...
This paper provides a sufficient condition for existence and uniqueness of equilibrium, which is in ...
Existence of a monotone pure-strategy perfect Bayesian equilibrium is proved for a multistage game o...
We consider a general class of imperfectly discriminating contests with privately informed players. ...
This paper presents new results on the existence of pure-strategy Bayesian equilibria in specified fu...
This paper presents new results on the existence of pure-strategy Bayesian equilibria in specified fu...
This paper presents new results on the existence of pure-strategy Bayesian equilibria in specified fu...
In a recent paper, Reny (2011) generalized the results of Athey (2001) and McAdams (2003) on the exi...
In a recent paper, Reny (2011) generalized the results of Athey (2001) and McAdams (2003) on the exi...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We develop the notion of perfect Bayesian Nash Equilibrium-perfect BNE-in general Bayesian games. We...
We show existence of equilibria in distributional strategies for a wide class of private value aucti...
This paper provides a sufficient condition for existence and uniqueness of equilibrium, which is in ...
Existence of a monotone pure-strategy perfect Bayesian equilibrium is proved for a multistage game o...
We consider a general class of imperfectly discriminating contests with privately informed players. ...