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首页> 外文期刊>Applied Soft Computing >Developing a T_ω (the weakest t-norm) fuzzy GERT for evaluating uncertain process reliability in semiconductor manufacturing
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Developing a T_ω (the weakest t-norm) fuzzy GERT for evaluating uncertain process reliability in semiconductor manufacturing

机译:开发T_ω(最弱的t范数)模糊GERT以评估半导体制造中不确定的工艺可靠性

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摘要

This paper develops a novel weakest t-norm (T_ω) fuzzy Graphical Evaluation and Review Technique (GERT) simulation technology. This proposal is designed to be useful in a realistic environment and improve upon the traditional fuzzy GERT insofar as it has been developed for analyzing complex systems in uncertain environments; the traditional system usually adopts α-cut arithmetic operations for its calculations. In this research, the fuzzy support system develops the T_ω fuzzy GERT as a substitute for traditional fuzzy GERT technology. In the examples, the fuzzy support system constructs a model of 300mm manufacturing processes in the context of a lithography area. Moreover, the manufacturing processes model is examined with regard to the fuzzy support system using two types of fuzzy arithmetic: α-cut arithmetic and the T_ω operator. Notably: (1) both types of fuzzy arithmetic provide a reliable analysis of the fuzzy GERT model with regard to a lithography area; (2) under the traditional fuzzy GERT model, the α-cut arithmetic provides results such that the fuzziness of the model calculation was fuzzier than that of the T_ω fuzzy arithmetic due to the accumulation of fuzziness of the α-cut arithmetic; (3) the a-cut arithmetic cannot effectively preserve the original shape of a membership function; and (4) the T_ω arithmetic gives a justifiable fuzziness/fuzzy spread because it takes only the maximal fuzziness encountered and calculates that into the operation. Our proposed T_ω fuzzy GERT can successfully analyze a 300 mm manufacturing process; this has been evidenced in the research. Additionally, the proposed model uses simple arithmetic operations rather than traditional fuzzy GERT with applications in complex manufacturing systems. Moreover, the T_ω arithmetic provides more credible (or conservative) information/results with regard to the amount of fuzziness in the 300 mm manufacturing processing model.
机译:本文开发了一种新颖的最弱t范数(T_ω)模糊图形评估与审查技术(GERT)仿真技术。该建议旨在在现实环境中使用,并改进了传统的模糊GERT,因为它已被开发用于分析不确定环境中的复杂系统。传统系统通常采用α割算术运算。在这项研究中,模糊支持系统开发了T_ω模糊GERT来替代传统的模糊GERT技术。在示例中,模糊支持系统在光刻领域内构建了300mm制造过程的模型。此外,使用两种模糊算法:α割算法和T_ω算子,针对模糊支持系统检查制造过程模型。值得注意的是:(1)两种类型的模糊算法都提供了关于光刻区域的模糊GERT模型的可靠分析; (2)在传统的模糊GERT模型下,由于α-cut算法的模糊性积累,α-cut算法提供的结果使得模型计算的模糊性比T_ω模糊算法模糊。 (3)a-cut算法不能有效地保持隶属函数的原始形状; (4)T_ω算法给出了合理的模糊度/模糊散布,因为它只考虑遇到的最大模糊度并将其计算到运算中。我们提出的T_ω模糊GERT可以成功地分析300毫米的制造过程;这已经在研究中得到证明。另外,所提出的模型使用简单的算术运算,而不是将传统的模糊GERT用于复杂的制造系统。此外,T_ω算法在300毫米制造加工模型中提供了关于模糊程度的更可靠(或更保守)的信息/结果。

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