mlsanityData to 14 Oct 2026

Recovering Bandits

arXiv 1910.14354 ↗First posted 31 Oct 2019stat.ML cs.LGcited by 29

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Abstract (arXiv)

We study the recovering bandits problem, a variant of the stochastic multi-armed bandit problem where the expected reward of each arm varies according to some unknown function of the time since the arm was last played. While being a natural extension of the classical bandit problem that arises in many real-world settings, this variation is accompanied by significant difficulties. In particular, methods need to plan ahead and estimate many more quantities than in the classical bandit setting. In this work, we explore the use of Gaussian processes to tackle the estimation and planing problem. We also discuss different regret definitions that let us quantify the performance of the methods. To improve computational efficiency of the methods, we provide an optimistic planning approximation. We complement these discussions with regret bounds and empirical studies.

Key facts. Cited by 29 papers in the map (data through 14 Oct 2026). First posted on arXiv 31 Oct 2019.

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Cited by year (2026 to 14 Oct)

Citing papers per year: 2021: 8; 2022: 7; 2023: 6; 2024: 4; 2025: 1; 2026: 3.

29 papers.

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  1. 2021NeurWIN: Neural Whittle Index Network For Restless Bandits Via Deep RLcited by 27
  2. 2022Stochastic Rising Banditscited by 18
  3. 2022Testing Stationarity and Change Point Detection in Reinforcement Learningcited by 12
  4. 2022Modeling Attrition in Recommender Systems with Departing Banditscited by 11
  5. 2024Accounting for AI and Users Shaping One Another: The Role of Mathematical Modelscited by 11
  6. 2021A Last Switch Dependent Analysis of Satiation and Seasonality in Banditscited by 8
  7. 2023Learning with Exposure Constraints in Recommendation Systemscited by 8
  8. 2022Reinforcement Learning in Modern Biostatistics: Constructing Optimal Adaptive Interventionscited by 6
  9. 2022DeepTOP: Deep Threshold-Optimal Policy for MDPs and RMABscited by 6
  10. 2023Linear Bandits with Memory: from Rotting to Risingcited by 6
  11. 2022Non-Stationary Bandits under Recharging Payoffs: Improved Planning with Sublinear Regretcited by 5
  12. 2021Combinatorial Blocking Bandits with Stochastic Delayscited by 3
17 more
  1. 2022Complete Policy Regret Bounds for Tallying Banditscited by 3
  2. 2023Congested Bandits: Optimal Routing via Short-term Resetscited by 3
  3. 2023Last Switch Dependent Bandits with Monotone Payoff Functionscited by 3
  4. 2021Recurrent Submodular Welfare and Matroid Blocking Banditscited by 2
  5. 2023Weighted Tallying Bandits: Overcoming Intractability via Repeated Exposure Optimalitycited by 2
  6. 2023Preferences Evolve And So Should Your Bandits: Bandits with Evolving States for Online Platformscited by 2
  7. 2024Deep Index Policy for Multi-Resource Restless Matching Bandit and Its Application in Multi-Channel Schedulingcited by 2
  8. 2026A single algorithm for both restless and rested rotting banditscited by 2
  9. 2021Offline Planning and Online Learning under Recovering Rewardscited by 0
  10. 2021Continuous Time Bandits With Sampling Costscited by 0
  11. 2021Batched Bandits with Crowd Externalitiescited by 0
  12. 2021Bandit problems with fidelity rewardscited by 0
  13. 2024State-Separated SARSA: A Practical Sequential Decision-Making Algorithm with Recovering Rewardscited by 0
  14. 2024Artificial Intelligence-based Decision Support Systems for Precision and Digital Healthcited by 0
  15. 2025Learning to Construct Knowledge through Sparse Reference Selection with Reinforcement Learningcited by 0
  16. 2026CAROL: Context-Aware Online Learning for Fuzzer Schedulingcited by 0
  17. 2026Learning in Strategic Queuing with Geometric Recharge: From Bandits to Systemscited by 0