精确的多规格DPPM估计使用分层采样为基础的模拟

E. Yilmaz
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引用次数: 1

摘要

不合理的测试时间和测试成本迫使测试压实方法在生产线上的应用。测试压实方法以降低测试质量为代价来降低测试成本。当使用测试压实时,评估结果测试质量是必要的。传统的蒙特卡罗仿真将大部分精力用于对过程参数的中值区域进行采样。然而,缺陷逃逸通常是边缘性的,准确估计百万分率缺陷(DPPM)需要大量的模拟,特别是当DPPM水平较低时。在这项工作中,我们的目标是通过利用过程变化的分层结构的两步方法减少准确估计DPPM所需的模拟次数。在第一步中,我们使用田口的实验设计方法的改进版本生成一个基本的实验集。为了得到最小的实验集,我们优化了这个实验集的准确性。在第二步中,我们在优化的基本实验集上模拟低级过程变化。而不是使用传统的蒙特卡罗采样方法,采用分层采样的过程参数,使我们能够获得准确的dppm值,大大减少了模拟次数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Accurate multi-specification DPPM estimation using layered sampling based simulation
Unreasonably long test time and test cost forces the utilization of test compaction methods in production line. Test compaction methods reduce the test cost at the expense of degrading the test quality. When test compaction is used, it is essential to estimate the resulting test quality. Traditional Monte-Carlo simulation devotes most of the effort sampling the median region of the process parameters. However, defective escapes are generally marginal and accurate estimation of defective parts per million (DPPM) requires extensive simulation, especially when DPPM level is low. In this work, we aim at reducing the number of simulations required to estimate DPPM accurately through a two-step methodology exploiting the layered structure of process variation. In the first step, we generate an essential experiment set using a modified version of Taguchi's design of experiment method. We optimize this experiment set for accuracy in order to get a minimal set of experiments. In the second step, we emulate the low level process variation on the optimized essential experiment set. Instead of using traditional Monte-Carlo sampling method, employing layered sampling of process parameters enable us to achieve an accurate DPPMvalue for a substantially reduced number of simulations.
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