Online Learning to Rank under Corruption: A Robust Cascading Bandits Approach
Fatemeh Ghaffari, Siddarth Sitaraman, Xutong Liu, Xuchuang Wang, Mohammad Hajiesmaili
摘要
Online learning to rank (ØLTR ) studies how to recommend a short ranked list of items from a large pool and improves future rankings based on user clicks. This setting is commonly modeled as cascading bandits, where the objective is to maximize the likelihood that the user clicks on at least one of the presented items across as many timesteps as possible. However, such systems are vulnerable to click fraud and other manipulations (i.e., corruption), where bots or paid click farms inject corrupted feedback that misleads the learning process and degrades user experience. In this paper, we propose M2UCB-V, a robust algorithm that incorporates a novel mean-of-medians estimator, which to our knowledge is applied to bandits with corruption setting for the first time. This estimator behaves like a standard mean in the absence of corruption, so no cost is paid for robustness. Under corruption, the median step filters out outliers and corrupted samples, keeping the estimate close to its true value. Updating this estimate at every round further accelerates empirical convergence in experiments. Hence, M2UCB-V achieves optimal logarithmic regret in the absence of corruption and degrades gracefully under corruptions, with regret increasing only by an additive term tied to the total corruption. Comprehensive and extensive experiments on real-world datasets further demonstrate that our approach consistently outperforms prior methods while maintaining strong robustness. In particular, it achieves a (97.35%) and a (91.60%) regret improvement over two state-of-the-art methods.
问问这篇 Paper
智能体会读完全文。
Lune 把这篇 Paper 索引到了每一个公式,引用它的顶会 Paper 也一样。你提问,回答直接引用原文。
它引用的顶会 Paper8
- Hybrid Regret Bounds for Combinatorial Semi-Bandits and Adversarial Linear BanditsShinji ItoNeurIPS 2021 · 被引用 31 次
- Batch-Size Independent Regret Bounds for Combinatorial Semi-Bandits with Probabilistically Triggered Arms or Independent ArmsXutong Liu, Jinhang Zuo, Siwei Wang, Carlee Joe-Wong 等NeurIPS 2022 · 被引用 31 次
- Adversarial Combinatorial Bandits with General Non-linear Reward FunctionsYanjun Han, Yining Wang, Xi ChenICML 2021 · 被引用 19 次
- Minimax Regret for Cascading BanditsDaniel Vial, Sujay Sanghavi, Sanjay Shakkottai, R. SrikantNeurIPS 2022 · 被引用 18 次
- Efficient Algorithms for Generalized Linear Bandits with Heavy-tailed RewardsBo Xue, Yimu Wang, Yuanyu Wan, Jinfeng Yi 等NeurIPS 2023 · 被引用 16 次
相关 Paper
- Adversarial Attacks on Online Learning to Rank with Click FeedbackJinhang Zuo, Zhiyao Zhang, Zhiyong Wang, Shuai Li 等NeurIPS 2023 · 被引用 8 次
- Online Corrupted User Detection and Regret MinimizationZhiyong Wang, Jize Xie, Tong Yu, Shuai Li 等NeurIPS 2023 · 被引用 8 次
- Bandit Learning in Matching Markets Robust to Adversarial CorruptionsZheshun Wu, Jinhang Zuo, Zenglin Xu, Fang KongICLR 2026
- Adversarial Bandits with Corruptions: Regret Lower Bound and No-regret AlgorithmLin Yang, Mohammad Hassan Hajiesmaili, Mohammad Sadegh Talebi, John C. S. Lui 等NeurIPS 2020 · 被引用 39 次
- Breaking the Moments Condition Barrier: No-Regret Algorithm for Bandits with Super Heavy-Tailed PayoffsHan Zhong, Jiayi Huang, Lin Yang, Liwei WangNeurIPS 2021 · 被引用 12 次
