In this paper, we study the neural exploration strategy for contextual bandits.
The dilemma of exploitation and exploration widely exists in real-world applications such as recommender systems, online advertising, and clinical trials.
Contextual bandits provide principled methods to solve this dilemma, including two prevalent techniques: Thompson Sampling (TS), and Upper Confidence Bound (UCB).
Neural contextual bandits have been studied to adapt to the non-linear reward function, combined with TS or UCB strategies for exploration.
In this paper, we introduce, EE-Net, which is a novel framework to utilize another neural network to learn the potential gain of exploitation neural network for exploration, different from UCB-based and TS-based approaches that rely on the large-deviation-based statistical confidence bound. In addition, we provide an instance-based $\widetilde{\mathcal{O}}(\sqrt{T})$ regret upper bound for EE-Net with a new proof workflow. Empirically, we show that EE-Net outperforms related linear and neural contextual bandit baselines on real-world datasets.
| # | Наименование новости | Тональность | Информативность | Дата публикации |
|---|---|---|---|---|
| 1 | Bayesian Inference of Contextual Bandit Policies via Empirical Likelihood | 0 | 3.97 | 17-08-2026 |
| 2 | Best Arm Identification with Minimal Regret | 0 | 8.4 | 17-08-2026 |
| 3 | The Role of Contextual Information in Best Arm Identification | 0 | 4.07 | 17-08-2026 |
| 4 | A Convex Framework for Confounding Robust Inference | 0 | 5.45 | 17-08-2026 |
| 5 | Approximation-Free Differentiable Oblique Decision Trees | 0 | 9.6 | 17-08-2026 |
| 6 | A Reinforcement Learning Approach in Multi-Phase Second-Price Auction Design | 0 | 7.34 | 17-08-2026 |
| 7 | A Mean-Field Analysis of Neural Stochastic Gradient Descent-Ascent for Functional Minimax Optimization | 0 | 9.82 | 17-08-2026 |
| 8 | End-to-End Deep Learning for Predicting Metric Space-Valued Outputs | 0 | 10.66 | 17-08-2026 |
| 9 | High-Dimensional Analysis of Gradient Flow for Extensive-Width Quadratic Neural Networks | 0 | 8.7 | 17-08-2026 |
| 10 | Cheap Bootstrap for Fast Uncertainty Quantification of Stochastic Gradient Descent | 0 | 6.38 | 17-08-2026 |