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Stochastic bandits with arm-dependent delays

ICML 2020 · Bandits and online learning › Multi-armed bandits · approach: Non-stationary and structured-reward bandits · 11 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use a delay-corrected UCB with an additional tail-dependent bias termPatientBandits · Stochastic delayed banditsproblem-dependent regretHelped
Allow arm-dependent, potentially heavy-tailed delays and use PatientBanditsStochastic delayed bandits · Problem-independent regretregretMixed
Use PatientBandits rather than D-UCB when delay distributions vary across armsTwo-arm bandit with μ=(0.6,0.8), α₁=1 and α₂=0.3 · Heterogeneous Pareto delaysregretHelped
Set the PatientBandits tail parameter below the true minimum tail index (ablation)PatientBandits · Two-arm bandit, μ=(0.5,0.55), α₁=1 and α₂=0.3regretHurt
Set the PatientBandits tail parameter above the true minimum tail index (ablation)PatientBandits · Two-arm bandit, μ=(0.5,0.55), α₁=1 and α₂=0.3regretHurt
Decrease the best arm's delay tail index (ablation)PatientBandits · Two-arm bandits with varying gap ΔregretHurt
Use well-calibrated parameters, ᾱ=0.5 and m=50 (ablation)PatientBandits and D-UCB · Homogeneous delays, μ=(0.6,0.8), α₁=α₂=0.7regretNo clear effect
Increase D-UCB's threshold window (ablation)D-UCB · Homogeneous delays, μ=(0.6,0.8), α₁=α₂=0.7early-stage regretHurt
Replace a fixed tail parameter with an online lower-confidence estimate of α under the stronger tail assumptionAdapt-PatientBandits · Stochastic delayed banditsregretHelped
Try to adapt to the delay-tail parameter under only the weak tail assumptionAny algorithm optimal for a fixed α · Two-arm stochastic delayed banditsproblem-independent regretHurt
Use a time-varying parameter αₜ=log log(t)/log(t) instead of knowing the fixed tail parameter (ablation)PatientBandits · Fixed problem, asymptotic regimeproblem-dependent regretHelped

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