Recognizing one-dimensional Euclidean preference profiles

DOI10.1016/j.jmateco.2009.05.007zbMath1197.91077OpenAlexW1972757701MaRDI QIDQ845009

Vicki Knoblauch

Publication date: 5 February 2010

Published in: Journal of Mathematical Economics (Search for Journal in Brave)

Full work available at URL: https://media.economics.uconn.edu/working/2008-52.pdf

zbMATH Keywords

mechanism designpreference representationspatial elections

Mathematics Subject Classification ID

Individual preferences (91B08)

Related Items (16)

Are there any nicely structured preference profiles nearby? ⋮ Weighted majority tournaments and Kemeny ranking with 2-dimensional Euclidean preferences ⋮ Testing a mixture model of single-peaked preferences ⋮ The one-dimensional Euclidean domain: finitely many obstructions are not enough ⋮ A characterization of the single-peaked single-crossing domain ⋮ A characterization of the single-peaked domain ⋮ Multidimensional Manhattan preferences ⋮ On the spatial representation of preference profiles ⋮ Axioms for Euclidean preferences with a valence dimension ⋮ On the likelihood of single-peaked preferences ⋮ Computing kemeny rankings from \(d\)-Euclidean preferences ⋮ Spherical preferences ⋮ Foundations of spatial preferences ⋮ On the parameterized complexity of party nominations ⋮ Small one-dimensional Euclidean preference profiles ⋮ Structured preferences: a literature survey

Cites Work

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• Euclidean preferences
• Stable matching with preferences derived from a psychological model
• Analysing a preference and approval profile
• On the average number of steps of the simplex method of linear programming
• Polynomial algorithms in linear programming
• The Average number of pivot steps required by the Simplex-Method is polynomial

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