Fair division, a key concern in the design of many social institutions, has for 70 years been
the subject of interdisciplinary research at the interface of mathematics, economics, and …

The maximum Nash welfare (MNW) solution—which selects an allocation that maximizes
the product of utilities—is known to provide outstanding fairness guarantees when allocating …

We study the problem of allocating a set of indivisible goods among a set of agents in a fair
and efficient manner. An allocation is said to be fair if it is envy-free up to one good (EF1) …

We study the problem of distributing a set of indivisible goods among agents with additive
valuations in a fair manner. The fairness notion under consideration is envy-freeness up to …

We consider the classic problem of fairly allocating indivisible goods among agents with
additive valuation functions and explore the connection between two prominent fairness …

The main focus of this paper is on the problem of maximizing the Nash social welfare (NSW).
In particular, given a collection of indivisible goods that needs to be allocated to a set of …

We generalize the classic problem of fairly allocating indivisible goods to the problem of fair
public decision making, in which a decision must be made on several social issues …

We consider the problem of allocating a set on indivisible items to players with private
preferences in an efficient and fair way. We focus on valuations that have dichotomous …

Several fairness concepts have been proposed recently in attempts to approximate envy-
freeness in settings with indivisible goods. Among them, the concept of envy-freeness up to …

Wherever there is group life, there has been a social division of labor and resource
allocation, since ancient times. Examples include ant colonies, bee colonies, and wolf …