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Efficient-UCBV: An Almost Optimal Algorithm Using Variance Estimates

AAAI 2018 · Bandits and online learning › Multi-armed bandits · approach: Optimal stochastic bandit algorithms · 57 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Combine variance-based confidence bounds with arm eliminationEUCBV · Stochastic MAB, gap-dependent regretexpected cumulative regret upper bound: EUCBV: $O\left( \dfrac{K\sigma_{\max}^{2}\log (\frac{T\Delta^2}{K})}{\Delta}\right)$; MOSS: $O\left( \dfrac{K^2\log (T\DHelped
Use EUCBV's round-based elimination and variance-aware confidence boundsEUCBV · Stochastic MAB, gap-independent regretexpected cumulative regret upper bound: EUCBV: $O\left(\sqrt{KT}\right)$; UCB-Improved: $O\left(\sqrt{KT\log K}\right)$Helped
Use variance-aware bounds and the proposed exploration parameters instead of UCBV's strategyEUCBV relative to UCBV · Bernoulli with uniform gapsexpected cumulative regretHelped
Allocate pulls according to arm variancesEUCBV · Gaussian 3 Group Mean Settingexpected cumulative regretHelped
Use variance-aware exploration with the proposed exploration factorsEUCBV · Failure of TSexpected cumulative regretHelped
Use variance-aware arm selection and eliminationEUCBV · Gaussian 3 Group Variance settingexpected cumulative regretHelped
Use aggressive exploration parametersEUCBV relative to UCBV · Experiments 1–4expected cumulative regretHelped
Use non-uniform optimistic-greedy arm selection rather than equal pulls per arm each roundEUCBV · Stochastic MABexpected cumulative regretHelped

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