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Bio-Inspired Speed Curve Optimization and Sliding Mode Tracking Control for Subway Trains

机译:生物启发的地铁速度曲线优化和滑模跟踪控制

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摘要

Operation optimization for modern subway trains usually requires the speed curve optimization and speed curve tracking simultaneously. For the speed curve optimization, a multi-objective seeking issue should be addressed by considering the requirements of energy saving, punctuality, accurate parking, and comfortableness at the same time. But most traditional searching methods lack in efficiency or tend to fall into the local optimum. For the speed curve tracking, the widely applied proportional integral differential (PID) and fuzzy controllers rely on complicated parameter tuning, whereas robust adaptive methods can hardly ensure the finite-time convergence strictly, and thus are not suitable for applications in fixed time intervals of trains. To address the above-mentioned two problems, this paper presents a novel approach for speed curve seeking and tracking control. First, we present the random reinforcement genetic algorithm (GA) algorithm to avoid the local optimum efficiently. Then, a sliding mode controller is developed for speed curve tracking with bounded disturbance. The Lyapunov theory is adopted to prove that the system can be stabilized in the finite time. Finally, using the real datasets of Yizhuang Line in Beijing Subway, the proposed approach is validated, demonstrating its effectiveness and superiorities for the operation optimization.
机译:现代地铁列车的运行优化通常需要同时进行速度曲线优化和速度曲线跟踪。对于速度曲线优化,应同时考虑节能,准时,准确停车和舒适性的要求,以解决多目标寻求问题。但是大多数传统的搜索方法效率低下或趋于陷入局部最优。对于速度曲线跟踪,广泛应用的比例积分微分(PID)和模糊控制器依赖于复杂的参数调整,而鲁棒的自适应方法几乎不能严格确保有限时间的收敛性,因此不适用于固定时间间隔的应用。火车。为了解决上述两个问题,本文提出了一种新颖的速度曲线搜索和跟踪控制方法。首先,我们提出了随机增强遗传算法(GA),以有效地避免局部最优。然后,开发了一种滑模控制器,用于有界干扰的速度曲线跟踪。采用李雅普诺夫理论证明系统可以在有限时间内稳定。最后,利用北京地铁亦庄线的真实数据集对所提方法进行了验证,证明了该方法在运行优化中的有效性和优越性。

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