Reinforcement Learning
Also known as RL
Overview
Reinforcement learning studies how an agent can choose actions over time to earn rewards, using experience to improve its decisions. Common approaches include value-based methods such as Q-learning, policy-gradient methods such as PPO, and model-based methods that learn or use a model of the environment; offline and hierarchical methods address learning from fixed data and long tasks. Applications range from Atari and MuJoCo benchmarks to robot control, traffic, games, and language-model agents that use tools or solve multi-step problems. A central challenge is making learning efficient and reliable when rewards are sparse or imperfect, environments change, and success in simulation or benchmarks may not transfer safely to deployment.
Latest papers
1,750 papers237 papers in the last four weeks, up 46% on the four weeks before. 1.4% of all new papers.
RL-ASL: A Dynamic Listening Optimization for TSCH Networks Using Reinforcement Learning
Regret-Aware Policy Optimization: Environment-Level Memory for Replay Suppression under Delayed Harm
Robust Quadruped Locomotion via Evolutionary Reinforcement Learning
Predictive Representations for Skill Transfer in Reinforcement Learning
Reinforcement Learning with Reward Machines for Sleep Control in Mobile Networks
POS-ISP: Pipeline Optimization at the Sequence Level for Task-aware ISP
Equivariant Multi-agent Reinforcement Learning for Multimodal Vehicle-to-Infrastructure Systems
Contraction-Aligned Analysis of Soft Bellman Residual Minimization with Weighted Lp-Norm for Markov Decision Problem
Value Mirror Descent for Reinforcement Learning
Saliency-Guided Representation with Consistency Policy Learning for Visual Unsupervised Reinforcement Learning
Hierarchical Reinforcement Learning with Augmented Step-Level Transitions for LLM Agents
UniCreative: Unifying Long-form Logic and Short-form Sparkle via Reference-Free Reinforcement Learning
Vehicle-as-Prompt: A Unified Deep Reinforcement Learning Framework for Heterogeneous Fleet Vehicle Routing Problem
Cross-fitted Proximal Learning for Model-Based Reinforcement Learning
Fuzzy Encoding-Decoding to Improve Spiking Q-Learning Performance in Autonomous Driving
Stratifying Reinforcement Learning with Signal Temporal Logic
Analyzing Symbolic Properties for DRL Agents in Systems and Networking
Selecting Decision-Relevant Concepts in Reinforcement Learning
On the "Causality" Step in Policy Gradient Derivations: A Pedagogical Reconciliation of Full Return and Reward-to-Go
Anticipatory Reinforcement Learning: From Generative Path-Laws to Distributional Value Functions
From Curiosity to Caution: Mitigating Reward Hacking for Best-of-N with Pessimism
Boosted Distributional Reinforcement Learning: Analysis and Healthcare Applications
Sharp asymptotic theory for Q-learning with LDTZ learning rate and its generalization
LD2Z: ) schedule has shown appreciable empirical performance, but its theoretical and statistical properties remain largely unexplored, especially in the Q-learning setting. We address this gap in the literature by first considering a general class of power-law decay to zero (PD2Z-: ). Proceeding step-by-step, we present a sharp non-asymptotic error bound for Q-learning with PD2Z- schedule, which then is used to derive a central limit theory for a new tail Polyak-Ruppert averaging estimator. Finally, we also provide a novel time-uniform Gaussian approximation (also known as strong invariance principle) for the partial sum process of Q-learning iterates, which facilitates bootstrap-based inference. All our theoretical results are complemented by extensive numerical experiments. Beyond being new theoretical and statistical contributions to the Q-learning literature, our results definitively establish that LD2Z and in general PD2Z- achieve a best-of-both-worlds property: they inherit the rapid decay from initialization (characteristic of constant step-sizes) while retaining the asymptotic convergence guarantees (characteristic of polynomially decaying schedules). This dual advantage explains the empirical success of LD2Z while providing practical guidelines for inference through our results.