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Research map / Learning theory and algorithms / Submodular and game algorithms

A Model of Winners Allocation

AAAI 2021 · Learning theory and algorithms › Submodular and game algorithms · approach: Committee voting rules · 2 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use weakly additive utility functions for both communitiesUSWO winners allocation · USWO-WA-(f1, f2)computational complexityHelped
Use AV or CSAV for one community and a weakly additive utility for the otherESWO/NSWO winners allocation · ESWO/NSWO-WA-(f1, f2)computational complexityHelped
Use SAV or MSAV utilities for the welfare objectivesESWO/NSWO winners allocation · ESWO/NSWO-WA-(f1, f2)computational complexityHurt
Restrict both elections to voter-interval and candidate-interval domainsSAV/MSAV ESWO/NSWO winners allocation · VI and CI electionscomputational complexityNo clear effect
Compute PEF, REF, or PO allocations with weakly additive utilitiesWinners allocation · PEF/REF/PO-WA-(f1, f2)computational complexityHelped
Use weakly additive utilities and require envy-freenessEF winners allocation · EF-WA-(f1, f2)computational complexityHelped
Use a utility for which committee selection is NP-hardREF winners allocation · REF-WA-(f1, f2)computational complexityHurt
Parameterize egalitarian or Nash optimization by shared candidatesWeakly additive winners allocation · ESWO/NSWO-WA-(f1, f2)parameterized complexityHelped
Parameterize utilitarian optimization by total votesWinners allocation with utility functions from Table 1 · USWO-WA-(f1, f2)parameterized complexityHelped
Parameterize egalitarian or Nash optimization by allocated candidatesWeakly additive winners allocation · ESWO/NSWO-WA-(f1, f2)parameterized complexityHelped

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