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Methods and Algorithms for the Minimization of the Energy Consumed by an Electrical Vehicle

机译:最小化电动汽车能耗的方法和算法

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摘要

In recent years, the electrical vehicle energy management has been an important subject and a lot of research has been carried out in this field. However, satisfactory solutions or evident answers for this kind of research do not exist up to now. Indeed, this problem is modeled by a Bang-Bang optimal control problem. The presence of a constraint on a state variable and the Bang-Bang structure of the control make this problem very hard to solve. Recently, an original methodology was developed by Abdelkader Merakeb and Frédéric Messine. They reformulate the initial problem following the construction of a current regulator technique to obtain a global optimization problem which is first discretized and then solved using a Branch and Bound algorithm. This latter has been implemented in MatLab. In this work, we began by providing a compiled code in Fortran 90. The numerical results show that this compiled program performs better than the MATLAB one and the speedups vary, ranging from 2 to 66 depending on the studied instance. After that, we proposed two new heuristic methods to approach the exact bounds used in the Branch and Bound algorithm. These heuristics are very powerful and able to determine the exact solution independently of the studied profile. These significant gains in terms of computation time without loss in quality solution encouraged us to study some extensions of electrical vehicle energy management problems which are the study of long travels and the management of slopes. Numerous numerical tests, showing the efficiency of the proposed approach, are presented.
机译:近年来,电动汽车的能量管理已经成为重要的课题,并且在该领域已经进行了很多研究。但是,到目前为止,尚不存在针对此类研究的令人满意的解决方案或明显的答案。实际上,此问题是通过Bang-Bang最优控制问题来建模的。状态变量约束的存在和控件的Bang-Bang结构使此问题很难解决。最近,Abdelkader Merakeb和FrédéricMessine开发了一种原始方法。他们在构造电流调节器技术之后重新制定了初始问题,以获得一个全局优化问题,该问题首先离散化,然后使用Branch&Bound算法求解。后者已在MatLab中实现。在这项工作中,我们首先在Fortran 90中提供了一个已编译的代码。数值结果表明,此已编译程序的性能比MATLAB更好,并且根据所研究的实例,其提速范围从2到66不等。之后,我们提出了两种新的启发式方法来逼近Branch and Bound算法中使用的精确边界。这些启发式方法非常强大,能够独立于所研究的配置文件来确定确切的解决方案。这些在计算时间上的显着提高而又没有质量问题的损失,这鼓励我们研究电动汽车能源管理问题的一些扩展,例如长途旅行和斜坡管理。提出了许多数值测试,证明了该方法的有效性。

著录项

  • 作者

    Omheni Riadh;

  • 作者单位
  • 年度 2011
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  • 原文格式 PDF
  • 正文语种 en
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