# Computational aspects of random serial dictatorship

@article{Aziz2015ComputationalAO, title={Computational aspects of random serial dictatorship}, author={Haris Aziz and F. Brandt and Markus Brill and Juli{\'a}n Mestre}, journal={SIGecom Exch.}, year={2015}, volume={13}, pages={26-30} }

Two fundamental problems in economics are voting and assignment. In both settings, random serial dictatorship is a well-established mechanism that satisfies anonymity, ex post efficiency, and strategyproofness. We present an overview of recent results on the computational complexity of problems related to random serial dictatorship.

## 5 Citations

Strategic Behaviour When Allocating Indivisible Goods

- EconomicsAAAI
- 2016

This work surveys some recent research regarding strategic behaviour in resource allocation problems, and identifies a number of future directions like dealing with non-additive utilities, and partial or probabilistic information about the preferences of other agents.

A Probabilistic Approach to Voting, Allocation, Matching, and Coalition Formation

- Computer ScienceThe Future of Economic Design
- 2019

It is made a case that applying randomisation and time-sharing to social choice settings constitutes a powerful paradigm that deserves an extensive and thorough examination.

An Equivalence between Wagering and Fair-Division Mechanisms

- EconomicsAAAI
- 2019

It is drawn that wagering is an allocation of financial securities among bettors, with a bettor’s value for each security proportional to her belief about the likelihood of a future event.

Representing the Insincere: Strategically Robust Proportional Representation

- EconomicsArXiv
- 2018

It is shown that there is no PR-based voting rule which ensures that every equilibrium satisfies PR, and the possibility and limit of achieving PR in the presence of strategic voters are highlighted.

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- EconomicsArXiv
- 2020

This work points out several characterizations of the Hylland-Zeckhauser rule, drawing clearer relations with several well-known rules in the literature, and points out alternative strongly polynomial-time algorithms for the HZ solution.

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