This paper studies the effect of limited commitment on sorting when two sides of a frictionless market form pairs to share risk. On each side, agents are identical except for their risk preferences. First, we provide analytical results when transfers do not condition on the history of shocks. More risk-averse agents can commit to larger transfers, as long as their consumption is less risky than their endowment. With sufficiently large idiosyncratic risk and sufficient discounting of the future, matching is positive assortative, unlike under full commitment. Second, we find positive-assortative stable matchings when transfers are history dependent using a numerical algorithm
We study two-sided matching markets with couples and show that for a natural preference domain for c...
This thesis gives a contribution to matching theory. It examines three one-to-one matching models: t...
This paper shows that the positive assortative matching of Ghatak (1999) and Van Tassel (1999) is no...
We consider a matching model in which individuals belonging to two populations (malesand females) ca...
We present sufficient conditions for monotone matching in environments where utility is not fully tr...
We study the role of transfers in the timing of matching. In our model, some agents have the option ...
We present sufficient conditions for monotone matching in environments where utility is not fully tr...
Consumption data generally indicates that consumption risk is not perfectly diversified across indiv...
Gale and Shapley introduced a matching problem between two sets of agents where each agent on one si...
I consider a risk-sharing game with limited commitment, and study how the discount factor above whic...
We present sufficient conditions for monotone matching in environments where utility is not fully tr...
We study two-sided markets with a finite numbers of agents on each side, and with two-sided incomple...
Labor markets can often be viewed as many-to-one matching markets. It is well known that if compleme...
Stability is often the goal for clearinghouses in matching markets, such as those matching residents...
We present sufficient conditions for monotone matching in environ-ments where utility is not fully t...
We study two-sided matching markets with couples and show that for a natural preference domain for c...
This thesis gives a contribution to matching theory. It examines three one-to-one matching models: t...
This paper shows that the positive assortative matching of Ghatak (1999) and Van Tassel (1999) is no...
We consider a matching model in which individuals belonging to two populations (malesand females) ca...
We present sufficient conditions for monotone matching in environments where utility is not fully tr...
We study the role of transfers in the timing of matching. In our model, some agents have the option ...
We present sufficient conditions for monotone matching in environments where utility is not fully tr...
Consumption data generally indicates that consumption risk is not perfectly diversified across indiv...
Gale and Shapley introduced a matching problem between two sets of agents where each agent on one si...
I consider a risk-sharing game with limited commitment, and study how the discount factor above whic...
We present sufficient conditions for monotone matching in environments where utility is not fully tr...
We study two-sided markets with a finite numbers of agents on each side, and with two-sided incomple...
Labor markets can often be viewed as many-to-one matching markets. It is well known that if compleme...
Stability is often the goal for clearinghouses in matching markets, such as those matching residents...
We present sufficient conditions for monotone matching in environ-ments where utility is not fully t...
We study two-sided matching markets with couples and show that for a natural preference domain for c...
This thesis gives a contribution to matching theory. It examines three one-to-one matching models: t...
This paper shows that the positive assortative matching of Ghatak (1999) and Van Tassel (1999) is no...