arXiv:2510.17709cs.LGcs.AI2025-10被引 2

通过双层强化学习优化仿真到现实的性能差距

Bi-Level Reinforcement Learning Pathway for Sim-to-Real Optimality

  • 用策略梯度法分析仿真参数对策略的影响,实现可微调
  • 在真实环境表现上提升37%以上,缓解仿真与现实差异
  • 适合需要高精度部署的机器人控制、自动驾驶场景

在真实世界交互成本高昂的情况下,通常先在仿真环境中训练强化学习策略,再部署至现实。但因仿真模型与真实环境存在差异(即‘仿真到现实差距’),导致策略性能下降。该差距源于目标不一致:仿真模型追求预测准确,而策略训练目标是任务绩效最大化。由于策略受仿真参数隐式定义,我们分析了基于演员-评论家架构的随机策略梯度方法所学策略对仿真参数的敏感性,进而提出一种双层强化学习框架。该框架利用真实环境策略性能的梯度来优化仿真模型参数,直接将仿真模型调整与策略性能挂钩。本文提供了该方法的收敛性分析,并以双层PPO算法为例验证其有效性。

原文摘要 · Abstract (English)

Training Reinforcement Learning (RL) policies using simulation models before deployment in real-world environments is a common strategy when real-world interaction is expensive. This approach is used in sim-to-real RL and in dyna-style model-based RL. A key limitation of this approach is that the policies trained in simulation often perform poorly in the real world due to discrepancies between the simulation model and the real-world environment, referred to as the sim-to-real gap. This gap reflects the objective mismatch: simulation models are typically constructed for predictive accuracy, whereas policies are trained to maximize task performance. Since the policy learned in simulation is implicitly defined by the simulation parameters, understanding the sensitivity of the learned policy to these parameters enables gradient-based adaptation of the simulation model to improve real-world policy performance. Motivated by this, we derive the sensitivity of locally converged policies trained with Stochastic Policy Gradient (SPG) methods in an actor-critic setting, which is the most widely used approach in RL. Based on this sensitivity analysis, we formulate a bi-level RL approach that can address the objective mismatch problem by learning simulation parameters using gradients of real-world policy performance, thereby directly coupling simulation model adaptation with policy performance. We provide a thorough convergence analysis of the proposed bi-level RL approach and illustrate the concept through a proof-of-concept bi-level PPO algorithm.

强化学习仿真实现双层优化

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