mlsanityData to 14 Oct 2026

Non-Stationary Bandits with Auto-Regressive Temporal Dependency

arXiv 2210.16386 ↗First posted 28 Oct 2022cs.LG cs.DScited by 10

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Abstract (arXiv)

Traditional multi-armed bandit (MAB) frameworks, predominantly examined under stochastic or adversarial settings, often overlook the temporal dynamics inherent in many real-world applications such as recommendation systems and online advertising. This paper introduces a novel non-stationary MAB framework that captures the temporal structure of these real-world dynamics through an auto-regressive (AR) reward structure. We propose an algorithm that integrates two key mechanisms: (i) an alternation mechanism adept at leveraging temporal dependencies to dynamically balance exploration and exploitation, and (ii) a restarting mechanism designed to discard out-of-date information. Our algorithm achieves a regret upper bound that nearly matches the lower bound, with regret measured against a robust dynamic benchmark. Finally, via a real-world case study on tourism demand prediction, we demonstrate both the efficacy of our algorithm and the broader applicability of our techniques to more complex, rapidly evolving time series.

Key facts. Cited by 10 papers in the map (data through 14 Oct 2026). Builds on 9 of its 51 references that are in the map. First posted on arXiv 28 Oct 2022.

Builds on

9 of 51 references.

References · 9

  1. 2016Time-Varying Gaussian Process Bandit Optimizationcited by 50
  2. 2018Nearly Optimal Adaptive Procedure with Change Detection for Piecewise-Stationary Banditcited by 50
  3. 2017A Change-Detection based Framework for Piecewise-stationary Multi-Armed Bandit Problemcited by 49
  4. 2016On Explore-Then-Commit Strategiescited by 47
  5. 2020Collapsing Bandits and Their Application to Public Health Interventionscited by 47
  6. 2019Stochastic Bandits with Delay-Dependent Payoffscited by 25
  7. 2022Non-Stationary Bandit Learning via Predictive Samplingcited by 21
  8. 2020Learning and Optimization with Seasonal Patternscited by 6
  9. 2017Approximations of the Restless Bandit Problemcited by 4

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Cited by year (2026 to 14 Oct)

Citing papers per year: 2022: 1; 2023: 2; 2024: 3; 2025: 2; 2026: 2.

10 papers.