Multi-objective circuit quality optimization using hierarchical/adaptive fuzzy set theory approach

B. Rodrigues, M. Styblinski
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Abstract

A new methodology based on the use of fuzzy sets theory and intended to be applied to the design of products having a number of performance requirements is outlined. Initially motivated by the intention to generalize the Taguchi methodology for off-line quality control to an arbitrary number of outputs and statistical measures, it allows the designer to specify an ordering of the performances to be optimized during the optimization process. In such a way it fits into what has become lately known as design for quality. It relies heavily on the notions of dynamically altered membership functions and aggregation procedures. It also makes strong usage of history information to guide both the search procedure in the optimization space as well as to control the dynamically altered membership function and the way they are aggregated. An example is included describing an application of the methodology to a multi-output, multistatistics OPAMP, where the authors' approach was very successful in minimizing variability and maximizing yield, results that could not be obtained by other procedures. The methodology is applicable to the generic class of design situations where the product under study has to satisfy a number of dependent or independent criteria, which can but do not need to be of statistical nature.<>
基于层次/自适应模糊集理论的多目标电路质量优化
本文概述了一种基于模糊集理论的新方法,旨在应用于具有多种性能要求的产品设计。最初的动机是将田口的离线质量控制方法推广到任意数量的输出和统计测量,它允许设计师指定在优化过程中要优化的性能的顺序。在这种情况下,它符合最近被称为质量的设计。它在很大程度上依赖于动态改变的成员函数和聚合过程的概念。它还充分利用历史信息来指导优化空间中的搜索过程,并控制动态变化的隶属函数及其聚合方式。其中一个例子描述了该方法在多输出、多统计OPAMP中的应用,其中作者的方法在最小化变异性和最大化产量方面非常成功,这是其他程序无法获得的结果。该方法适用于一般类型的设计情况,其中所研究的产品必须满足许多依赖或独立的标准,这些标准可以但不需要具有统计性质
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