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  • https://doi.org/10.26855/acc.2025.07.009Copy DOI Icon

Stability and Convergence Analysis of Reinforcement Learning Algorithms in Complex Environments

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Abstract

Reinforcement Learning (RL) has demonstrated significant potential in fields such as robotic control, autonomous driving, and financial decision-making. However, in complex environments, RL still faces challenges in stability and convergence. This study addresses this core issue by establishing a theoretical analysis framework that combines stochastic approximation theory and Lyapunov stability theory to rigorously analyze the convergence conditions and stability bounds of various RL algorithms in complex environments. Based on the theoretical analysis, we propose an Adaptive Stable RL (ASRL) algorithm, which employs dynamic regularized policy optimization and robust value function estimation to effectively mitigate policy oscillation and training divergence. Systematic experiments conducted in OpenAI Gym, MuJoCo, and customized non-stationary environments demonstrate that ASRL significantly outperforms baseline algorithms such as PPO and SAC in terms of convergence speed, final performance, and stability. Additionally, in industrial control and robotic navigation case studies, ASRL exhibits excellent adaptability and robustness. This research not only provides theoretical support for RL in complex environments but also offers optimization guidelines for algorithm design in practical applications.

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