We study the problem of allocating indivisible goods among agents with additive valuations.
When randomization is allowed, it is possible to achieve compelling notions of fairness such …

We study the problem of allocating indivisible goods among agents. When randomization is
allowed, it is possible to achieve compelling fairness guarantees such as envy-freeness …

In recent years, many developments have been made in matching theory and its
applications to market design. This paper surveys them and suggests possible research …

This paper studies a general model of matching with constraints. Observing that a stable
matching typically does not exist, we focus on feasible, individually rational, and fair …

Market equilibrium is a solution concept with many applications such as digital ad markets,
fair division, and resource sharing. For many classes of utility functions, equilibria can be …

We propose a pseudo-market solution to resource allocation problems subject to
constraints. Our treatment of constraints is general: including bihierarchical constraints due …

The problem of allocating bundles of indivisible objects without transfers arises in many
practical settings, including the assignment of courses to students, of siblings to schools, and …

Interdistrict school choice programs—where a student can be assigned to a school outside
of her district—are widespread in the US. We introduce a model of interdistrict school choice …

We analyze the design of a randomization procedure in a field setting with high stakes and
substantial public interest: matching sports teams in the Union of European Football …

This paper examines the relationship between ethics and market design. It argues that
market design should not rely wholly on preference utilitarianism in order to make ethical …