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

Pareto Optimization for Subset Selection with Dynamic Cost Constraints

AAAI 2019 · Learning theory and algorithms › Submodular and game algorithms · approach: Monotone submodular maximization · 61 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
use POMC (tau=10000) instead of generalized greedyPOMC · Dynamic routing influence maximization, changes 76-100influence spread: 127.3422 -> 162.7353Helped
use POMC with 10000-iteration warm-up phase (tau=10000) instead of generalized greedy (ablation)POMC · Dynamic routing influence maximization, changes 1-25influence spread: 85.0349 -> 85.8794Helped
use adaptive generalized greedy instead of restarting generalized greedyGeneralized greedy · Dynamic routing influence maximization, changes 76-100influence spread: 127.3422 -> 115.2978Hurt
use adaptive generalized greedy instead of restarting generalized greedyGeneralized greedy · Dynamic cardinality influence maximization, changes 76-100influence spread: 167.9512 -> 167.3365No clear effect
use POMC with tau=1000 instead of generalized greedyPOMC · Dynamic routing influence maximization, changes 1-25influence spread: 85.0349 -> 66.3992Hurt
add warm-up phase to POMC (tau=1000) (ablation)POMC · Dynamic routing influence maximization, changes 1-25influence spread: 66.3992 -> 86.3846Helped
add warm-up phase to POMC (tau=10000) (ablation)POMC · Dynamic routing influence maximization, changes 76-100influence spread: 162.7353 -> 163.1958No clear effect
increase generations between changes tau from 1000 to 10000 (ablation)POMC · Dynamic cardinality influence maximization, changes 76-100influence spread: 171.5600 -> 189.6107Helped

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