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Elliptic membership functions and the modeling uncertainty in type-2 fuzzy logic systems as applied to time series prediction

机译:应用于时间序列预测的2型模糊逻辑系统中的椭圆隶属度函数和建模不确定性

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摘要

In this paper, our aim is to compare and contrast various ways of modeling uncertainty by using different type-2 fuzzy membership functions available in literature. In particular we focus on a novel type-2 fuzzy membership function–”Elliptic membership function”. After briefly explaining the motivation behind the suggestion of the elliptic membership function, we analyse the uncertainty distribution along its support, and we compare its uncertainty modeling capability with the existing membership functions. We also show how the elliptic membership functions perform in fuzzy arithmetic. In addition to its extra advantages over the existing type-2 fuzzy membership functions such as having decoupled parameters for its support and width, this novel membership function has some similar features to the Gaussian and triangular membership functions in addition and multiplication operations. Finally, we have tested the prediction capability of elliptic membership functions using interval type-2 fuzzy logic systems on US Dollar/Euro exchange rate prediction problem. Throughout the simulation studies, an extreme learning machine is used to train the interval type-2 fuzzy logic system. The prediction results show that, in addition to their various advantages mentioned above, elliptic membership functions have comparable prediction results when compared to Gaussian and triangular membership functions.
机译:在本文中,我们的目的是通过使用文献中提供的不同类型2模糊隶属函数来比较和对比各种不确定性建模方法。特别地,我们专注于一种新颖的类型2模糊隶属函数-“椭圆隶属函数”。在简要解释了椭圆隶属度函数建议背后的动机之后,我们分析了不确定度分布沿其支持度,并将其不确定度建模能力与现有隶属度函数进行了比较。我们还展示了椭圆隶属度函数如何在模糊算法中执行。除了相对于现有的2类模糊隶属函数(例如具有用于其支持度和宽度的解耦参数)的额外优势外,此新颖的隶属函数还具有与高斯和三角隶属函数相加和相乘的某些功能。最后,我们使用区间类型2模糊逻辑系统测试了椭圆隶属度函数对美元/欧元汇率预测问题的预测能力。在整个仿真研究中,使用极限学习机训练区间2型模糊逻辑系统。预测结果表明,除上述各种优点外,与高斯和三角隶属函数相比,椭圆隶属函数具有可比的预测结果。

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