Portioning using ordinal preferences: fairness and efficiency
From MaRDI portal
Publication:2680774
DOI10.1016/j.artint.2022.103809OpenAlexW4307400809MaRDI QIDQ2680774
Jérôme Lang, Ioannis Caragiannis, Haris Aziz, Stéphane Airiau, Dominik Peters, Justin Kruger
Publication date: 4 January 2023
Published in: Artificial Intelligence (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.artint.2022.103809
Cites Work
- Unnamed Item
- Maximizing Nash product social welfare in allocating indivisible goods
- Optimal social choice functions: a utilitarian view
- Strategic behaviour and a notion of ex ante efficiency in a voting model
- Geometric algorithms and combinatorial optimization.
- On the tradeoff between efficiency and strategyproofness
- Truthful aggregation of budget proposals
- Democratic fair allocation of indivisible goods
- Computing a small agreeable set of indivisible items
- Fair sharing under dichotomous preferences
- Justified representation in approval-based committee voting
- Collective choice under dichotomous preferences
- Funding public projects: a case for the Nash product rule
- Introduction to Nonlinear Optimization
- The Core of the Participatory Budgeting Problem
- Majority and Positional Voting in a Probabilistic Framework
- An algorithm for maximizing expected log investment return
- Probabilistic Social Choice Based on Simple Voting Comparisons
- Lexicographically Minimum and Maximum Load Linear Programming Problems
- Manipulation of Schemes that Mix Voting with Chance
- Proving the Incompatibility of Efficiency and Strategyproofness via SMT Solving
- Consistent Probabilistic Social Choice
- Arrovian Aggregation of Convex Preferences
- Multi-Winner Voting with Approval Preferences
- Introduction to the Theory of Voting
- The notion of a rational convex program, and an algorithm for the arrow-debreu Nash bargaining game
- Lindahl's Solution and the Core of an Economy with Public Goods
- Equilibrium points in n -person games
- A new solution to the random assignment problem.
This page was built for publication: Portioning using ordinal preferences: fairness and efficiency