Maximal domain of preferences in the division problem
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Publication:700081
DOI10.1006/game.2001.0850zbMath1025.91006OpenAlexW2144523988MaRDI QIDQ700081
Publication date: 30 September 2002
Published in: Games and Economic Behavior (Search for Journal in Brave)
Full work available at URL: http://ddd.uab.cat/record/143790
Individual preferences (91B08) Resource and cost allocation (including fair division, apportionment, etc.) (91B32) Social choice (91B14)
Related Items (10)
Coalitionally strategy-proof rules in allotment economies with homogeneous indivisible goods ⋮ Preference restrictions for simple and strategy-proof rules: local and weakly single-peaked domains ⋮ Maximal domains for strategy-proof pairwise exchange ⋮ Bribe-proofness for single-peaked preferences: characterizations and maximality-of-domains results ⋮ Maximal domain for strategy-proof rules in allotment economies ⋮ Strategy-proofness, tops-only, and the uniform rule ⋮ A characterization of the uniform rule with several commodities and agents ⋮ Efficiency and strategy-proofness in object assignment problems with multi-demand preferences ⋮ A maximal domain for strategy-proof and no-vetoer rules in the multi-object choice model ⋮ Implementation of solutions to the problem of fair division when preferences are single-peaked
Cites Work
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- An alternative characterization of the uniform rule
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- Two derivations of the uniform rule and an application to bankruptcy
- Population-monotonic solutions to the problem of fair division when preferences are single-peaked
- Power of voters and domain of preferences where voting by committees is strategy-proof
- Maximal domain for strategy-proof rules with one public good
- Generalized Condorcet-winners for single peaked and single-plateau preferences
- A simple characterization of the uniform rule
- Maximal domains of preferences preserving strategy-proofness for generalized median voter schemes
- Voting by Committees
- The Division Problem with Single-Peaked Preferences: A Characterization of the Uniform Allocation Rule
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