Szczegóły publikacji

Opis bibliograficzny

High-multiplicity fair allocation using parametric integer linear programming / Robert Bredereck, Andrzej KACZMARCZYK, Dušan Knop, Rolf Niedermeier // W: ECAI 2023 : 26th European Conference on Artificial Intelligence : including 12th conference on Prestigious Applications of Intelligent Systems (PAIS 2023) : September 30 - October 4, 2023, Kraków, Poland : proceedings / ed. by Kobi Gal, [et al.] ; European Association for Artificial Intelligence (EurAI), Polish Artificial Intelligence Society (PSSI). — Amsterdam : IOS Press BV, cop. 2023. — (Frontiers in Artificial Intelligence and Applications ; ISSN 0922-6389 ; vol. 372). — ISBN: 978-1-64368-436-9; e-ISBN: 978-1-64368-437-6. — S. 303-310. — Bibliogr. s. 309-310, Abstr. — Dod. abstrakt dostępny w: https://ecai2023.eu/acceptedpapers [2023-11-06]. — A. Kaczmarczyk - dod. afiliacja: Technische Universität Berlin

Autorzy (4)

Dane bibliometryczne

ID BaDAP149121
Data dodania do BaDAP2023-10-16
Tekst źródłowyURL
DOI10.3233/FAIA230284
Rok publikacji2023
Typ publikacjimateriały konferencyjne (aut.)
Otwarty dostęptak
Creative Commons
WydawcaIOS Press
KonferencjaEuropean Conference on Artificial Intelligence 2023
Czasopismo/seriaFrontiers in Artificial Intelligence and Applications

Abstract

Using insights from parametric integer linear programming, we improve the work of Bredereck et al. [Proc. ACM EC 2019] on high-multiplicity fair allocation. Answering an open question from their work, we proved that the problem of finding envy-free Pareto-efficient allocations of indivisible items is fixed-parameter tractable with respect to the combined parameter “number of agents” plus “number of item types.” Our central improvement, compared to their result, is to break the condition that the corresponding utility and multiplicity values have to be encoded in unary, which is required there. Concretely, we show that, while preserving fixed-parameter tractability, these values can be encoded in binary. Thus, we substantially expand the range of feasible utility and multiplicity values.

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