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SIRMs Fuzzy Inference Model with Linear Transformation of Input Variables and Universal Approximation

机译:具有输入变量的线性变换和通用逼近的SIRM模糊推理模型

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The automatic construction of fuzzy system with a large number of input variables involves many difficulties such as large time complexity and getting stuck in a shallow and local minimum. As models to overcome them, the SIRMs (Single Input Rule Modules) and DIRMs (Double Input Rule Modules) models have been proposed. However, they are not always effective in accuracy. In the previous paper, we have proposed the model composed of two phases; the first is a linear transformation of input to intermediate variables and the second is to use SIRMs model. It was shown that the proposed model is superior in accuracy and the number of rules to the conventional models in numerical simulation. In this paper, we will show theoretically that the proposed model is a universal approximator. Further, in order to show the effectiveness of the proposed model, numerical simulation will be performed.
机译:具有大量输入变量的模糊系统的自动构建涉及许多困难,例如较大的时间复杂度以及陷入浅浅的局部最小值中。作为克服它们的模型,已经提出了SIRM(单输入规则模块)和DIRM(双输入规则模块)模型。但是,它们在精度上并不总是有效的。在先前的论文中,我们提出了由两个阶段组成的模型。第一个是输入到中间变量的线性转换,第二个是使用SIRMs模型。结果表明,所提出的模型在数值模拟方面具有优于常规模型的精度和规则数量。在本文中,我们将从理论上证明所提出的模型是一个通用逼近器。此外,为了显示所提出模型的有效性,将进行数值模拟。

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