A decentralized gradient descent method with adaptive clipping is claimed to reach best-known convergence rates for convex and nonconvex problems under (L0,L1)-smoothness without knowing the constants.
Reward-agnostic Fine-tuning: Provable Statistical Benefits of Hybrid Reinforcement Learning
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abstract
This paper studies tabular reinforcement learning (RL) in the hybrid setting, which assumes access to both an offline dataset and online interactions with the unknown environment. A central question boils down to how to efficiently utilize online data collection to strengthen and complement the offline dataset and enable effective policy fine-tuning. Leveraging recent advances in reward-agnostic exploration and model-based offline RL, we design a three-stage hybrid RL algorithm that beats the best of both worlds -- pure offline RL and pure online RL -- in terms of sample complexities. The proposed algorithm does not require any reward information during data collection. Our theory is developed based on a new notion called single-policy partial concentrability, which captures the trade-off between distribution mismatch and miscoverage and guides the interplay between offline and online data.
fields
math.OC 1years
2025 1verdicts
UNVERDICTED 1representative citing papers
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Decentralized Relaxed Smooth Optimization with Gradient Descent Methods
A decentralized gradient descent method with adaptive clipping is claimed to reach best-known convergence rates for convex and nonconvex problems under (L0,L1)-smoothness without knowing the constants.