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SIMULTANEOUS OPTIMIZATION OF ROBUST DESIGN WITH QUANTITATIVE AND ORDINAL DATA

机译:用定量和常规数据同时优化鲁棒设计

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摘要

Many industries have employed the Taguchi method over the years to improve product or process performance. A real problem in a product or process usually has multiple quality characteristics. In confronting a product or process with multiple quality characteristics, it is difficult to determine the optimal control factor settings for each of the quality characteristics, as each usually varies according to different combinations of control factor settings. Several studies have presented approaches optimizing the multiple quantitative quality characteristics design. Due to the inherent nature of the quality characteristic or the convenience of the measurement technique and cost-effectiveness, the data observed in many experiments are ordinal data. Few published articles have focused primarily on optimizing the multiple quality characteristics involving quantitative and ordinal data. This paper presents a simple approach to optimizing this problem based on the quality loss function. A numerical example of the polysilicon deposition process for minimizing surface defects and achieving the target thickness in a very large-scale integrated circuit can demonstrate the proposed approach's effectiveness.
机译:多年来,许多行业都采用了Taguchi方法来改善产品或过程的性能。产品或过程中的实际问题通常具有多个质量特征。在面对具有多个质量特征的产品或过程时,很难为每个质量特征确定最佳控制因子设置,因为每种通常会根据控制因子设置的不同组合而变化。一些研究提出了优化多重定量质量特征设计的方法。由于质量特性的固有性质或测量技术的便利性以及成本效益,在许多实验中观察到的数据都是有序数据。很少有已发表的文章主要关注于优化涉及定量和有序数据的多重质量特征。本文提出了一种基于质量损失函数优化此问题的简单方法。在非常大规模的集成电路中,使表面缺陷最小化并达到目标厚度的多晶硅沉积过程的数值示例可以证明所提出的方法的有效性。

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