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Método computacional para la identificación de funciones de pertenencia en entornos de lógica difusa

机译:模糊逻辑环境中隶属函数识别的计算方法

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Fuzzy logic is commonly useful to represent the human logic behavior, and in particular in the design of both decision-making systems and classifiers. A big part of its accuracy is provided by the membership functions which usually are selected from a traditional group, e.g., triangular, pi and gamma functions, without considering the data behavior in the scope of application. Therefore, a wrong selection of it may have a negative effect on the accuracy of the decisions and classifications of the Fuzzy logic-based systems. In order to address this issue, in this paper, we propose a method for discovering membership functions, according to the data behavior in the scope of application. The proposal covers two processes, in the first, the guidelines for data preparation are provided, and in the second process, the discovery stages of the membership function are described. According to an evaluation of a model prototype, the proposal enables to confirm whether a traditional membership function is the most suitable, or alternatively, it allows to discover other special functions such as the |sinc(x)|. In relation to the |sinc(x) function, it's concluded that it can be a great choice to emulate the periodicity, which is a feature commonly seen in the data behavior in certain scopes of application.
机译:模糊逻辑通常可用于表示人的逻辑行为,尤其是在决策系统和分类器的设计中。它的准确性的很大一部分是由隶属函数提供的,这些隶属函数通常是从传统的组中选择的,例如三角函数,π函数和伽马函数,而没有考虑应用范围内的数据行为。因此,错误地选择它可能会对基于模糊逻辑的系统的决策和分类的准确性产生负面影响。为了解决这个问题,本文根据应用范围内的数据行为,提出了一种发现隶属函数的方法。该提案涵盖两个过程,第一个过程提供数据准备指南,第二个过程描述成员资格功能的发现阶段。根据对模型原型的评估,该建议可以确认传统隶属函数是否最合适,或者可以允许发现其他特殊函数,例如| sinc(x)|。关于| sinc(x)函数,可以得出结论,模拟周期性是一个很好的选择,周期性是在某些应用范围内数据行为中常见的功能。

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