多目标场景下异构系统的鲁棒性优化

A. Oros, Roxana-Daniela Amariutei, Andi Buzo, M. Rafaila, M. Topa, G. Pelz
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引用次数: 0

摘要

系统变得越来越复杂,但它们的行为必须符合规范,并且在所有或大多数情况和条件下都是健壮的。当变量影响系统的更多响应时,实现鲁棒性成为一项难以完成的任务,因为不同的响应可能需要对系统因素进行并发设置。本文通过估计响应分布对一些可控因素的依赖性,研究了多响应鲁棒性优化问题。该估计是基于不同因素设置的大量模拟进行的,它能够预测响应分布。我们使用了三种方法来选择最佳的因子设置。第一种方法使用基于每个响应重要性的加权成本函数,而后两种方法通过对每个响应施加限制来约束因子空间。将该方法应用于汽车光束调平系统,即使与文献中使用的其他系统相比,异质因素的数量更大,也证明是成功的。通过将估计的成本函数与模拟的成本函数进行比较,验证了最优设置。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Robustness optimization of heterogeneous systems in multi-objective scenarios
Systems grow in complexity but their behavior has to meet the specifications and to be robust in all or most situations and conditions. When variations affect more responses of a system, achieving robustness becomes a hard to fulfill task because different responses may demand concurrent settings for the system's factors. In this paper, we approach multi-response robustness optimization by estimating the dependence of the response distribution on some controllable factors. The estimation is made based on a number of simulations with different factors settings and it is able to predict the response distribution. We used three methods for choosing the optimal factor settings. The first uses a weighted cost function based on the importance of each response, while the last two methods constraint the factors space by imposing a restriction for each response. The methods are applied on a beam-leveling system used in automotive and proved to be successful even if the number of heterogeneous factors is greater compared with other systems used in literature. The optimal settings are validated by comparing the estimated cost functions with the simulated ones.
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