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An approach for minimizing the number of objective functions in the optimization of vehicle suspension systems

机译:一种最大限度地减少车辆悬架系统优化中的客观功能数量的方法

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In recent studies, the suspension parameters of a vehicle model are estimated using multi-objective optimization procedures with genetic algorithms in order to overcome the well known conflict of ride comfort and road holding. However, the researchers sometimes end up using more than one objective function representing the same requirement, growing the dimension of the optimization problem. Thus, the optimization procedure becomes very quickly ineffective and the merits of the GAs are put aside because of the increased computational time of the simulations. This work focuses on indicating that the inconsiderate selection of objective functions noticed in the literature, in order to obtain the optimum solution of a suspension design, doesn't lead to extra quality in the solution. In this direction, six objective functions widely used in the literature depicting the ride comfort and the road holding, were selected. In our experiments, various SOO approaches (Part A) and two MOO approaches (Part B and C) were selected, where Part B is proposing a novel way of handling the optimization objectives. All the MOO approaches presented combine GAs for obtaining the Pareto set and a sorting algorithm for pointing out their optimum solution among the Pareto alternatives. The optimum solutions of the two approaches are presented and compared in terms of convergence and computational time, concluding to the fact that the economy in the objective functions could provide not only a better solution but also could save significant computational time. (C) 2018 Elsevier Ltd. All rights reserved.
机译:在最近的研究中,一个车型的悬架参数使用,以克服众所周知的乘坐舒适性和行驶冲突与遗传算法的多目标优化程序估计。然而,研究人员有时最终使用代表相同要求的多于一个目标函数,增长优化问题的维度。因此,优化过程变得非常迅速,因为仿真的计算时间增加,抛弃了气体的优点。这项工作侧重于表明,在文献中注意到的无客观函数选择,以获得悬架设计的最佳解决方案,不会导致解决方案中的额外质量。在这个方向上,选择了描绘乘坐舒适和道路持有的文献中广泛使用的六种目标功能。在我们的实验中,选择各种SOO方法(A部分)和两个MOO方法(第B和C部分),其中B部分提出了一种处理优化目标的新方法。所有MOO方法都呈现了用于获得Pareto集的组合气体和用于在帕累托替代方案中指出其最佳解决方案的排序算法。这两种方法的最佳解决方案都比较收敛和计算时间方面,得出的结论的事实是,在目标函数的经济不仅可以提供更好的解决方案,但还可以节省显著计算时间。 (c)2018年elestvier有限公司保留所有权利。

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