We study dynamic matching without money when one side of the market is dynamic with arrivals and departures and the other is static and agents have strict preferences over agents on the other side of the market. In enabling stability properties, so that no pair of agents can usefully deviate from the match, we consider the use of a fall-back option where the dynamic agents can be matched, if needed, with a limited number of agents from a separate “reserve” pool. We introduce the GSODAS mechanism, which is truthful for agents on the static side of the market and stable. In simulations, we establish that GSODAS dominates in rank-efficiency a pair of randomized mechanisms that operate without the use of a fall-back option. In addition, we demo...
This electronic version was submitted by the student author. The certified thesis is available in th...
Matching theory studies how agents and/or objects from different sets can be matched with each other...
Consider Becker’s classic 1963 matching model, with unobserved fixed types and stochastic publicly ob...
This thesis consists of three independent papers on market design and matching theory. Each paper ad...
This paper discusses the strategic manipulation of stable matching mechanisms. We provide a model of...
We study efficient and stable mechanisms in matching markets when the number of agents is large and ...
We study two-sided matching markets among workers and firms. Workers seek one position at a firm but...
One of the important functions of many markets and social processes is to match one kind of agent wi...
To guarantee all agents are matched, the classic Deferred Acceptance algorithm needs complete prefer...
One of the primary objectives of two-sided matching systems is to facilitate the pairing of two grou...
Matching markets are common methods to allocate resources around the world. There are two kinds of m...
The static matching models have been applied to real-life markets such as hospital intern markets, s...
This thesis designs an automatic two-sided matching system for dynamic labor markets with large sca...
We are the first to introduce incomplete information to centralized many-to-one matching markets suc...
We consider the problem of stable matching with dynamic preference lists. At each time-step, the pre...
This electronic version was submitted by the student author. The certified thesis is available in th...
Matching theory studies how agents and/or objects from different sets can be matched with each other...
Consider Becker’s classic 1963 matching model, with unobserved fixed types and stochastic publicly ob...
This thesis consists of three independent papers on market design and matching theory. Each paper ad...
This paper discusses the strategic manipulation of stable matching mechanisms. We provide a model of...
We study efficient and stable mechanisms in matching markets when the number of agents is large and ...
We study two-sided matching markets among workers and firms. Workers seek one position at a firm but...
One of the important functions of many markets and social processes is to match one kind of agent wi...
To guarantee all agents are matched, the classic Deferred Acceptance algorithm needs complete prefer...
One of the primary objectives of two-sided matching systems is to facilitate the pairing of two grou...
Matching markets are common methods to allocate resources around the world. There are two kinds of m...
The static matching models have been applied to real-life markets such as hospital intern markets, s...
This thesis designs an automatic two-sided matching system for dynamic labor markets with large sca...
We are the first to introduce incomplete information to centralized many-to-one matching markets suc...
We consider the problem of stable matching with dynamic preference lists. At each time-step, the pre...
This electronic version was submitted by the student author. The certified thesis is available in th...
Matching theory studies how agents and/or objects from different sets can be matched with each other...
Consider Becker’s classic 1963 matching model, with unobserved fixed types and stochastic publicly ob...