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Fuzzy Modeling of Linguistic Variables in a System Dynamics Context

机译:系统动力学环境下语言变量的模糊建模

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This paper builds on a previously proposed approach where fuzzy logic is used to incorporate linguistic variables in system dynamics modeling. The motivation for this approach is to include vague yet dynamic variables that are combined in a meaningful way. The essence of our approach requires the definition of membership functions as representations of the degree to which specific variable attributes hold, the application of a max-min direct inference approach as a way to combine two or more fuzzy variables, and the use of a defuzzification method that captures (summarizes) the joint effect of the linguistic variables. The objective of this paper is to study the implications of using two alternative defuzzification methods (largest of maximum and center of area) and to highlight various interpretation and modeling challenges associated with each defuzzification method. For illustrative purposes we use a variant of a sales and service model that is based on the concepts of product diffusion, backlog accumulation and personnel adjustments and their respective existing modeling representations in the literature. As a heuristic solution, we suggest substituting the Max-Min operator and eliminating inconsistencies among the fiizzy rules, so that the defuzzified values behave reasonably for both defuzzfication methods.
机译:本文基于先前提出的方法,其中使用模糊逻辑将语言变量整合到系统动力学建模中。这种方法的动机是包含模糊且动态的变量,这些变量以有意义的方式组合在一起。我们方法的本质要求将隶属函数定义为特定变量属性的保持程度的表示形式,采用最大-最小直接推论方法作为组合两个或多个模糊变量的方法,以及使用去模糊化捕获(概括)语言变量的联合效果的方法。本文的目的是研究使用两种替代的去模糊方法(最大和最大面积中心)的含义,并强调与每种去模糊方法相关的各种解释和建模挑战。为了说明的目的,我们使用销售和服务模型的变体,该变体基于产品扩散,积压累积和人员调整的概念以及文献中它们各自的现有建模表示。作为一种启发式解决方案,我们建议替换Max-Min运算符并消除模糊规则之间的不一致性,以使去模糊化的值对于两种去模糊化方法都表现合理。

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