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Sensitivity analysis for assessing robustness of position-based predictive energy management strategy for fuel cell hybrid electric vehicle

机译:用于评估燃料电池混合动力电动车辆定位预测能源管理策略鲁棒性的敏感性分析

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Under hilly road conditions, it is difficult to achieve near-optimal performance of energy management strategy (EMS) of fuel cell hybrid electric vehicle (FCHEV). In order to achieve near-optimality, optimal state reference trajectory is predicted based on future information, and thus reference tracking controller is often considered as real-time predictive EMS. There are two approaches depending on in what way the predicted reference will be used as follows: 1) position-based predictive EMS for tracking position-dependent reference, 2) time-based predictive EMS for tracking time-dependent reference. In this paper, analytical sensitivity analysis based on Pontryagin's minimum principle (PMP) is performed to prove robustness of position-based predictive EMS with respect to velocity uncertainty. First, optimal control problem is formulated in time and position domain, and PMP approach is used to derive boundary value problem (BVP) that achieves global optimality. Then, sensitivity differential equations are developed which describe sensitivity of original BVP with respect to velocity uncertainty. Finally, these equations will be solved simultaneously with the original BVP to compute first-order sensitivity of time- and position-dependent optimal state. Results show that sensitivity of time-dependent optimal state is much bigger than that of position-dependent optimal state because velocity uncertainty can change predicted travel time, and this effect on sensitivity is significant. Therefore, predictive EMS should use current position to track position-dependent optimal state reference in terms of the robustness with respect to velocity uncertainty.
机译:在丘陵公路条件下,难以实现燃料电池混合动力电动车(FChev)的能量管理策略(EMS)的近乎最佳性能。为了实现近乎最优,基于未来信息预测最佳状态参考轨迹,因此参考跟踪控制器通常被认为是实时预测EMS。有两种方法取决于预测参考的方式如下:1)基于位置的预测EMS用于跟踪位置相关的参考,2)基于时间的预测EMS,用于跟踪时间相关的参考。在本文中,基于Pontryagin的最小原理(PMP)的分析敏感性分析进行了针对速度不确定性的基于位置的预测性EMS的鲁棒性。首先,在时间和位置域中配制了最佳控制问题,并且PMP方法用于导出实现全局最优性的边值问题(BVP)。然后,开发了灵敏度差分方程,其描述了原始BVP相对于速度不确定性的敏感性。最后,这些等式将与原始BVP同时解决,以计算时间和位置相关的最佳状态的一阶灵敏度。结果表明,时间依赖性最佳状态的敏感性远比位置依赖性最佳状态大得多,因为速度不确定性可以改变预测的行程时间,并且这种对灵敏度的影响是显着的。因此,预测EMS应该使用当前位置以跟踪相对于速度不确定性的鲁棒性方面的位置依赖性最佳状态参考。

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