mlsanityData to 7 Oct 2026

Online Resource Allocation: Bandits feedback and Advice on Time-varying Demands

arXiv 2302.04182 ↗First posted 8 Feb 2023cs.LG math.OCcited by 1

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Abstract (arXiv)

We consider a general online resource allocation model with bandit feedback and time-varying demands. While online resource allocation has been well studied in the literature, most existing works make the strong assumption that the demand arrival process is stationary. In practical applications, such as online advertisement and revenue management, however, this process may be exogenous and non-stationary, like the constantly changing internet traffic. Motivated by the recent Online Algorithms with Advice framework [Mitazenmacher and Vassilvitskii, Commun. ACM 2022], we explore how online advice can inform policy design. We establish an impossibility result that any algorithm perform poorly in terms of regret without any advice in our setting. In contrast, we design an robust online algorithm that leverages the online predictions on the total demand volumes. Empowered with online advice, our proposed algorithm is shown to have both theoretical performance and promising numerical results compared with other algorithms in literature. We also provide two explicit examples for the time-varying demand scenarios and derive corresponding theoretical performance guarantees. Finally, we adapt our model to a network revenue management problem, and numerically demonstrate that our algorithm can still performs competitively compared to existing baselines.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 28 of its 63 references that are in the map. First posted on arXiv 8 Feb 2023.

Builds on

28 of 63 references.

References · 28

  1. 2016Linear Convergence of Gradient and Proximal-Gradient Methods Under the Polyak-Lojasiewicz Conditioncited by 526
  2. 2020Time Series Forecasting With Deep Learning: A Surveycited by 457
  3. 2019Online Learning: A Modern Introduction Using Convex Optimizationcited by 407
  4. 2018Competitive caching with machine learned advicecited by 194
  5. 2013Optimization, Learning, and Games with Predictable Sequencescited by 187
  6. 2013Non-stationary Stochastic Optimizationcited by 173
  7. 2013Bandits with Knapsackscited by 163
  8. 2020Algorithms with Predictionscited by 152
  9. 2015Online Optimization : Competing with Dynamic Comparatorscited by 99
  10. 2018Learning to Optimize under Non-Stationaritycited by 85
  11. 2014Bandits with concave rewards and convex knapsackscited by 83
  12. 2016Scale-Free Online Learningcited by 83
16 more
  1. 2020The Primal-Dual method for Learning Augmented Algorithmscited by 78
  2. 2018Adversarial Bandits with Knapsackscited by 73
  3. 2020Secretary and Online Matching Problems with Machine Learned Advicecited by 71
  4. 2013Follow the Leader If You Can, Hedge If You Mustcited by 68
  5. 2014Resourceful Contextual Banditscited by 45
  6. 2019Scheduling with Predictions and the Price of Mispredictioncited by 45
  7. 2015An efficient algorithm for contextual bandits with knapsacks, and an extension to concave objectivescited by 43
  8. 2015Scale-Free Algorithms for Online Linear Optimizationcited by 30
  9. 2022Non-stationary Bandits with Knapsackscited by 25
  10. 2017Combinatorial Semi-Bandits with Knapsackscited by 23
  11. 2022Customizing ML Predictions for Online Algorithmscited by 21
  12. 2020Taking a hint: How to leverage loss predictors in contextual bandits?cited by 20
  13. 2018Unifying the stochastic and the adversarial Bandits with Knapsackcited by 12
  14. 2022Online Resource Allocation under Horizon Uncertaintycited by 9
  15. 2020Bandits with adversarial scalingcited by 5
  16. 2022A Nonparametric Framework for Online Stochastic Matching with Correlated Arrivalscited by 1

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