Abstract We consider one-to-one matching problems under two modalities of uncertainty that di¤er in the way types are assigned to agents. Individuals have preferences over the possible types of the agents from the opposite market side and initially know the 'name' but not the 'type'of their potential partners. In this context, learning occurs via matching and using Bayes'rule. We introduce the notion of a stable and consistent outcome, and show how the interaction between blocking and learning behavior shapes the existence of paths to stability in each of the uncertainty environments. Existence of stable and consistent outcomes then follows as a side result
We study a two-sided matching problem where the agents have independent pairwise preferences on thei...
We study many-to-many matching with substitutable and cardinally monotonic preferences. We analyze s...
International audienceIn a two-sided matching context we show how we can predict stable matchings by...
We consider one-to-one matching problems under two modalities of uncertainty that differ in the way ...
We consider the two-sided stable matching setting in which there may be uncertainty about the agents...
A standing question in the theory of matching markets is how to define stability under incomplete in...
We consider the two-sided stable matching setting in which there may be uncertainty about the agents...
A large literature uses matching models to analyze markets with two-sided heterogeneity, studying pr...
We study two-sided matching markets with couples and show that for a natural preference domain for c...
We study two-sided matching markets with couples and show that for a natural preference domain for c...
We study a two-sided matching problem under preferences, where the agents have independent pairwise ...
We are the first to introduce incomplete information to centralized many-to-one matching markets suc...
Abstract A large literature uses matching models to analyze markets with two-sided heterogeneity, st...
Two notions of stability, ex ante stability and Bayesian stability, are investigated in a matching m...
We modify the stable matching problem by allowing agents' preferences to depend on the endogenous ac...
We study a two-sided matching problem where the agents have independent pairwise preferences on thei...
We study many-to-many matching with substitutable and cardinally monotonic preferences. We analyze s...
International audienceIn a two-sided matching context we show how we can predict stable matchings by...
We consider one-to-one matching problems under two modalities of uncertainty that differ in the way ...
We consider the two-sided stable matching setting in which there may be uncertainty about the agents...
A standing question in the theory of matching markets is how to define stability under incomplete in...
We consider the two-sided stable matching setting in which there may be uncertainty about the agents...
A large literature uses matching models to analyze markets with two-sided heterogeneity, studying pr...
We study two-sided matching markets with couples and show that for a natural preference domain for c...
We study two-sided matching markets with couples and show that for a natural preference domain for c...
We study a two-sided matching problem under preferences, where the agents have independent pairwise ...
We are the first to introduce incomplete information to centralized many-to-one matching markets suc...
Abstract A large literature uses matching models to analyze markets with two-sided heterogeneity, st...
Two notions of stability, ex ante stability and Bayesian stability, are investigated in a matching m...
We modify the stable matching problem by allowing agents' preferences to depend on the endogenous ac...
We study a two-sided matching problem where the agents have independent pairwise preferences on thei...
We study many-to-many matching with substitutable and cardinally monotonic preferences. We analyze s...
International audienceIn a two-sided matching context we show how we can predict stable matchings by...