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A novel chicken swarm and teaching learning based algorithm for electric vehicle charging station placement problem

机译:一种新型鸡肉群和教学基于电动车辆充电站放置问题的算法

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摘要

The current concern about the ever-escalating demand for energy, exhaustive nature of fossil fuels, global warming accompanied by climate change has necessitated the development of an alternate pollution free mode of commute. Electric Vehicles (EV) are an environmentally friendly alternative to reduce the reliance on fossil fuel and pollution. For public acceptance of EVs, functionality and accessibility of charging stations is of paramount importance. Improper planning of EV charging stations, however, is a threat to the power grid stability. EV charging stations must be placed in the transport network in such a way that the safe limit of distribution network parameters is not violated. Thus, charging station placement problem is an intricate problem involving convolution of transport and distribution networks. A novel and simple approach of formulating the charging station placement problem is presented in this work. This approach takes into account integrated cost of charging station placement as well as penalties for violating grid constraints. For obtaining an optimal solution of this placement problem, two efficient evolutionary algorithms, such as Chicken Swarm Optimization (CSO) and Teaching Learning Based Optimization algorithm (TLBO) are amalgamated together thereby extracting the best features of the both algorithms. The efficacy of the proposed algorithm is tested by solving selected standard benchmark problems as well as charging station placement problem. The result of this hybrid algorithm is further compared with other algorithms used for this purpose.(c) 2020 Elsevier Ltd. All rights reserved.
机译:目前对能源需求不断升级的需求,化石燃料的详尽性质,全球变暖伴随着气候变化,必然需要开发额外的污染自由模式。电动车(EV)是一种环保的替代方案,可降低对化石燃料和污染的依赖。公众接受EVS,计费站的功能和可访问性至关重要。然而,EV充电站规划不当是对电网稳定性的威胁。 EV充电站必须放置在运输网络中,使得分布网络参数的安全限制不会违反。因此,充电站放置问题是涉及运输和配送网络卷积的复杂问题。在这项工作中介绍了制定充电站放置问题的新颖和简单的方法。这种方法考虑了充电站放置的综合成本以及违反电网限制的惩罚。为了获得该放置问题的最佳解决方案,两个有效的进化算法,例如鸡群优化(CSO)和基于教学的基于教学的优化算法(TLBO)被分摊在一起,从而提取两个算法的最佳特征。通过解决所选择的标准基准问题以及充电站放置问题来测试所提出的算法的功效。与此目的使用的其他算法相比,该混合算法的结果。(c)2020 Elsevier Ltd.保留所有权利。

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