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Optimal deployment of charging stations considering path deviation and nonlinear elastic demand

机译:考虑路径偏差和非线性弹性需求的充电站最佳部署

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This study aims to determine the optimal deployment of charging stations for battery electric vehicles (BEVs) by maximizing the covered path flows taking into account the path deviation and nonlinear elastic demand, referred to as DCSDE for short. Under the assumption that the travel demand between OD pairs follows a nonlinear inverse cost function with respect to the generalized travel cost, a BCAP-based (battery charging action-based path) model will be first formulated for DCSDE problem. A tailored branch-and-price (B&P) approach is proposed to solve the model. The pricing problem to determine an optimal path of BEV is not easily solvable by available algorithms due to the path-based nonlinear cost term in the objective function. We thus propose a customized two-phase method for the pricing problem. The model framework and solution method can easily be extended to incorporate other practical requirements in the context of e-mobility, such as the maximal allowable number of stops for charging and the asymmetric round trip. The numerical experiments in a benchmark 25-node network and a real-world California State road network are conducted to assess the efficiency of the proposed model and solution approach. (C) 2020 Elsevier Ltd. All rights reserved.
机译:本研究旨在通过最大化覆盖的路径流量来确定电池电动车辆(BEV)的充电站的最佳部署,以考虑到路径偏差和非线性弹性需求,简称为DCSDE。在假设OD对之间的旅行需求遵循相对于广义旅行成本的非线性逆成本函数之后,首先将制定基于BCAP的基于电池基于电池的基于电池基于电池的电池基于电池的路径)进行DCSDE问题。提出了定制的分支价格(B&P)方法来解决模型。根据目标函数中的基于路径的非线性成本术语,可通过可用算法确定以确定BEV的最佳路径的定价问题。因此,我们为定价问题提出了定制的两相方法。模型框架和解决方案方法可以很容易地扩展以在电子移动性的背景下包含其他实际要求,例如用于充电的最大允许的停止和不对称往返。进行基准25节点网络的数值实验和现实世界加利福尼亚州道路网络,以评估所提出的模型和解决方案方法的效率。 (c)2020 elestvier有限公司保留所有权利。

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