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Pure Exploration and Regret Minimization in Matching Bandits

ICML 2021 · Bandits and online learning › Multi-armed bandits · approach: Pure exploration algorithms · 1 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Exploit the rank-1 adjacency-matrix assumptionMatching bandit algorithms · Pair and full matching selectionsample complexity and regret dependence on number of vertices: up to reaching a linear dependency in the number of vertices (up to polylog terms)Helped
Use Pair-Elim with different elimination timescales for rows and columnsBipartite pair selection · Regret minimizationregret: c_u A(u,v) log(T) + c_p log(log(T))Helped
Use Pair-Elim to identify the best pair under rank-1 structureBipartite pair selection · Pure explorationsample complexity: O((N+M)log(1/δ))Helped
Compare items against the highest-parameter available itemPair selection algorithms · Pair selectionsamples needed to compare itemsHelped
Use Pair-Elim-Mono for monopartite pair selectionMonopartite pair selection · Regret minimizationregret: c_u A(u) log(T) + c_p log log(T)Helped
Use Pair-Elim-Mono for monopartite pair selectionMonopartite pair selection · Pure explorationsample complexity: c_u A(u) log(1/δ)+c_p log log(1/δ)Helped
Use Matching-id to rank items by comparing unranked items against candidate top itemsMatching selection · Pure explorationsample complexity: c_u (1/γ_min^2) log(1/δ) + c_pHelped
Use Adaptive-Matching's divide-and-conquer cluster rankingMatching selection · Regret minimizationregret: c_u N log(N)/Δ_min log(T) + c_pHelped
Use Pair-Elim instead of Rank1ElimBipartite pair selection · Numerical problem instances described in the papercumulative regret: nearly a 1/3 reductionHelped
Use simple-Adaptive-Matching instead of ESCBMatching selection with equal-parameter matched items · Numerical problem instances described in the paperregretMixed
Use Adaptive-Matching rather than an exploration-first strategyMatching selection · Regret before unranked items are partitioned into ranked clustersregret: U_D/U_I≤c_uN; lim_{u_2/u_1 → 0} R_D/R_I = +∞Mixed

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