Proceedings of the 24th ACM Conference on Economics and Computation 2023
DOI: 10.1145/3580507.3597763
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Weighted EF1 Allocations for Indivisible Chores

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Cited by 7 publications
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“…Wu et al ( 2023) [65] proved that there exists a polynomial-time algorithm that computes WEF1 allocations for the allocation of chores to weighted agents, and there exists a polynomial-time algorithm that computes WEF1 and PO allocations for bivalued instances. The price of WEF1 is unbounded for three or more agents and is 4+α 4 for two agents, where α = max{w 1 ,w 2 } min{w 1 ,w 2 } .…”
Section: Hosseini Et Al (2023)mentioning
confidence: 99%
“…Wu et al ( 2023) [65] proved that there exists a polynomial-time algorithm that computes WEF1 allocations for the allocation of chores to weighted agents, and there exists a polynomial-time algorithm that computes WEF1 and PO allocations for bivalued instances. The price of WEF1 is unbounded for three or more agents and is 4+α 4 for two agents, where α = max{w 1 ,w 2 } min{w 1 ,w 2 } .…”
Section: Hosseini Et Al (2023)mentioning
confidence: 99%