mlsanityData to 7 Oct 2026

TopRank: A practical algorithm for online stochastic ranking

arXiv 1806.02248 ↗First posted 6 Jun 2018stat.ML cs.LGcited by 30

Not on the map. Why?

Abstract (arXiv)

Online learning to rank is a sequential decision-making problem where in each round the learning agent chooses a list of items and receives feedback in the form of clicks from the user. Many sample-efficient algorithms have been proposed for this problem that assume a specific click model connecting rankings and user behavior. We propose a generalized click model that encompasses many existing models, including the position-based and cascade models. Our generalization motivates a novel online learning algorithm based on topological sort, which we call TopRank. TopRank is (a) more natural than existing algorithms, (b) has stronger regret guarantees than existing algorithms with comparable generality, (c) has a more insightful proof that leaves the door open to many generalizations, (d) outperforms existing algorithms empirically.

Key facts. Cited by 30 papers in the map (data through 7 Oct 2026). First posted on arXiv 6 Jun 2018.

Builds on

No reference list yet.

Built on by

Cited by year (2026 to 7 Oct)

Citing papers per year: 2021: 7; 2022: 4; 2023: 9; 2024: 4; 2025: 4; 2026: 2.

30 papers.

Sort:

By area:

  1. 2021Multi-Agent Multi-Armed Bandits with Limited Communicationcited by 29
  2. 2024Optimal Design for Human Preference Elicitationcited by 17
  3. 2023A Unified Analysis of Nonstochastic Delayed Feedback for Combinatorial Semi-Bandits, Linear Bandits, and MDPscited by 15
  4. 2022Minimax Regret for Cascading Banditscited by 10
  5. 2021PairRank: Online Pairwise Learning to Rank by Divide-and-Conquercited by 6
  6. 2023Adversarial Attacks on Online Learning to Rank with Click Feedbackcited by 6
  7. 2023Adversarial Attacks on Online Learning to Rank with Stochastic Click Modelscited by 6
  8. 2021Learning How to Optimize Black-Box Functions With Extreme Limits on the Number of Function Evaluationscited by 5
  9. 2025Offline Learning for Combinatorial Multi-armed Banditscited by 5
  10. 2023Unified Off-Policy Learning to Rank: a Reinforcement Learning Perspectivecited by 4
  11. 2025From Contextual Combinatorial Semi-Bandits to Bandit List Classification: Improved Sample Complexity with Sparse Rewardscited by 4
  12. 2023Sum-max Submodular Banditscited by 3
18 more
  1. 2021Contextual Combinatorial Bandits with Changing Action Sets via Gaussian Processescited by 2
  2. 2022Simultaneously Learning Stochastic and Adversarial Bandits under the Position-Based Modelcited by 2
  3. 2023Bandit Learning to Rank with Position-Based Click Models: Personalized and Equal Treatmentscited by 2
  4. 2024Regret Minimization via Saddle Point Optimizationcited by 2
  5. 2021CORe: Capitalizing On Rewards in Bandit Explorationcited by 1
  6. 2021Calibrating Explore-Exploit Trade-off for Fair Online Learning to Rankcited by 1
  7. 2022Learning Neural Ranking Models Online from Implicit User Feedbackcited by 1
  8. 2023Overcoming Prior Misspecification in Online Learning to Rankcited by 1
  9. 2024Misalignment, Learning, and Ranking: Harnessing Users Limited Attentioncited by 1
  10. 2025Adversarial Combinatorial Semi-bandits with Graph Feedbackcited by 1
  11. 2026The Sample Complexity of Multiclass and Sparse Contextual Banditscited by 1
  12. 2021On Learning to Rank Long Sequences with Contextual Banditscited by 0
  13. 2022UniRank: Unimodal Bandit Algorithm for Online Rankingcited by 0
  14. 2023Exploration of Unranked Items in Safe Online Learning to Re-Rankcited by 0
  15. 2023Adaptive Policy Learning to Additional Taskscited by 0
  16. 2024Adaptively Learning to Select-Rank in Online Platformscited by 0
  17. 2025Observation-Free Attacks on Online Learning to Rankcited by 0
  18. 2026A Linear Matching Bandit Approach to Online Multi-Human Multi-Robot Teamingcited by 0