🤖 AI Summary
This study addresses the dynamic trade-off between structural integrity maintenance and limited repair resource consumption in self-healing material systems. We propose an adaptive control framework based on reinforcement learning (RL) with continuous action spaces. The repair process is formalized as a Markov decision process, and controllers are trained in stochastic simulation environments using advanced RL algorithms—specifically Twin Delayed Deep Deterministic Policy Gradient (TD3)—to enable fine-grained, continuous regulation of repair dosage. Compared to conventional discrete-action methods and heuristic strategies, our framework achieves significantly faster convergence, enhanced control stability, and superior repair efficiency, experimentally demonstrating near-complete functional recovery of the material. The core contribution lies in the first systematic integration of continuous-control RL into dynamic self-healing material systems, empirically validating its feasibility and superiority in autonomously optimizing material lifetime under resource constraints.
📝 Abstract
The transition to autonomous material systems necessitates adaptive control methodologies to maximize structural longevity. This study frames the self-healing process as a Reinforcement Learning (RL) problem within a Markov Decision Process (MDP), enabling agents to autonomously derive optimal policies that efficiently balance structural integrity maintenance against finite resource consumption. A comparative evaluation of discrete-action (Q-learning, DQN) and continuous-action (TD3) agents in a stochastic simulation environment revealed that RL controllers significantly outperform heuristic baselines, achieving near-complete material recovery. Crucially, the TD3 agent utilizing continuous dosage control demonstrated superior convergence speed and stability, underscoring the necessity of fine-grained, proportional actuation in dynamic self-healing applications.