Analysis of the noise reduction property of type-2 fuzzy logic systems using a novel type-2 membership function.

Mojtaba Ahmadieh Khanesar, Erdal Kayacan, Mohammad Teshnehlab, Okyay Kaynak
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引用次数: 96

Abstract

In this paper, the noise reduction property of type-2 fuzzy logic (FL) systems (FLSs) (T2FLSs) that use a novel type-2 fuzzy membership function is studied. The proposed type-2 membership function has certain values on both ends of the support and the kernel and some uncertain values for the other values of the support. The parameter tuning rules of a T2FLS that uses such a membership function are derived using the gradient descend learning algorithm. There exist a number of papers in the literature that claim that the performance of T2FLSs is better than type-1 FLSs under noisy conditions, and the claim is tried to be justified by simulation studies only for some specific systems. In this paper, a simpler T2FLS is considered with the novel membership function proposed in which the effect of input noise in the rule base is shown numerically in a general way. The proposed type-2 fuzzy neuro structure is tested on different input-output data sets, and it is shown that the T2FLS with the proposed novel membership function has better noise reduction property when compared to the type-1 counterparts.

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用一种新的2型隶属函数分析2型模糊逻辑系统的降噪特性。
本文研究了采用一种新的2型模糊隶属函数的2型模糊逻辑系统的降噪特性。所提出的2型隶属度函数在支持和内核两端具有一定的值,而支持的其他值具有一些不确定的值。利用梯度下降学习算法推导了使用这种隶属函数的T2FLS的参数整定规则。文献中有许多论文声称t2fls在噪声条件下的性能优于type-1 fls,并试图通过仅对某些特定系统的仿真研究来证明这一说法。本文考虑了一种更简单的T2FLS,提出了一种新的隶属函数,该隶属函数以一般的方式用数值方式显示了规则库中输入噪声的影响。在不同的输入输出数据集上对所提出的2型模糊神经结构进行了测试,结果表明,与1型模糊神经结构相比,具有新隶属函数的T2FLS具有更好的降噪性能。
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