基于模糊最优定义的赛车轮胎悬架系统多目标优化

M. Farina, M. Gobbi
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引用次数: 1

摘要

在处理赛车轮胎悬架系统的多目标优化问题时,需要考虑大量的目标。使用了两种不同的模型,两种模型都是基于一辆仪表汽车的数据进行验证的,一种是基于微分方程的物理模型,另一种是基于神经网络的纯数值方法。定义了多达23个目标函数,其中至少14个显示出彼此严格冲突。由于其众所周知的局限性,有意避免了基于等效标量函数的公式。最优的模糊定义,作为帕累托最优的推广,应用于问题。这种方法的结果是,帕累托最优解的子集(在这样一个问题上,整个搜索空间的很大一部分)可以作为设计者输入的结果被正确选择。通过实验技术的设计和不同的MO优化策略,将得到的最优解与参考车辆的最优解进行比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A fuzzy-optima definition based multiobjective optimization of a racing car tyre-suspension system
When dealing with multiobjective optimization of the tyre-suspension system of a racing car, a large number of objectives have to be taken into account. Two different models have been used, both validated on data coming from an instrumented car, a differential equation based physical model and a neural network purely numerical method. Up to 23 objective functions have been defined, at least 14 of which showing to be in strict clash each other. The equivalent scalar function based formulation is intentionally avoided due to its well known limitations. A fuzzy definition of optima, being a generalization of Pareto-optimality, is applied to the problem. The result of such an approach is that subsets of Pareto-optimal solutions (being on such a problem a big portion of the entire search space) can be properly selected as a consequence of inputs from the designer. The obtained optimal solutions are compared with the reference vehicle and with the optima previously obtained with design of experiments techniques and different MO optimization strategies.
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