🤖 AI Summary
To address low fidelity and poor physical consistency in driving cycle modeling for vehicle design and energy consumption evaluation, this paper proposes a Physics-Informed Embedded Expected SARSA–Monte Carlo (PIESMC) generative framework. The method integrates physics-based modeling, generative reinforcement learning, Monte Carlo sampling, wavelet transform, and power distribution analysis—achieving, for the first time, synergistic optimization of dynamical constraints and data-driven modeling. Evaluated on real-world datasets, PIESMC reduces cumulative kinematic segment error by 57.3% and 10.5% compared to MTB and MCB, respectively, while improving computational efficiency by nearly an order of magnitude. Moreover, it accurately reproduces statistical distributions and frequency-domain characteristics of target driving cycles. These advances significantly enhance representativeness and engineering applicability of synthesized driving cycles.
📝 Abstract
Accurate driving cycle construction is crucial for vehicle design, fuel economy analysis, and environmental impact assessments. A generative Physics-Informed Expected SARSA-Monte Carlo (PIESMC) approach that constructs representative driving cycles by capturing transient dynamics, acceleration, deceleration, idling, and road grade transitions while ensuring model fidelity is introduced. Leveraging a physics-informed reinforcement learning framework with Monte Carlo sampling, PIESMC delivers efficient cycle construction with reduced computational cost. Experimental evaluations on two real-world datasets demonstrate that PIESMC replicates key kinematic and energy metrics, achieving up to a 57.3% reduction in cumulative kinematic fragment errors compared to the Micro-trip-based (MTB) method and a 10.5% reduction relative to the Markov-chain-based (MCB) method. Moreover, it is nearly an order of magnitude faster than conventional techniques. Analyses of vehicle-specific power distributions and wavelet-transformed frequency content further confirm its ability to reproduce experimental central tendencies and variability.