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Fuzzified Choquet Integral With a Fuzzy-Valued Integrand and Its Application on Temperature Prediction

机译:具有模糊值积分的模糊Choquet积分及其在温度预测中的应用

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In this paper, the original Choquet integral is generalized as a Fuzzified Choquet Integral with a Fuzzy-valued Integrand (FCIFI), which supports a fuzzy-valued integrand and an integration result. The calculation of the FCIFI is established on the Choquet integral with an interval-valued integrand (CIII). The definitions, properties, and calculation algorithms of the CIII and the FCIFI are discussed and proposed in this paper. As a specific application scheme, we designed a CIII regression model for the regression problems involving interval-valued data. This CIII regression model has a self-learning ability through a double genetic algorithm. Finally, a daily temperature predictor based on the CIII regression model is discussed, where a series of experiments is implemented to validate the performance of the predictor by real weather records from the Hong Kong Observatory.
机译:在本文中,原始的Choquet积分被广义化为带有模糊值被积分(FCIFI)的模糊Choquet积分,它支持模糊值被积分和积分结果。 FCIFI的计算是基于Choquet积分和间隔值积分(CIII)进行的。本文讨论并提出了CIII和FCIFI的定义,性质和计算算法。作为一种特定的应用方案,我们针对涉及区间值数据的回归问题设计了CIII回归模型。这种CIII回归模型通过双重遗传算法具有自学习能力。最后,讨论了基于CIII回归模型的每日温度预报器,其中进行了一系列实验,以通过香港天文台的真实天气记录验证预报器的性能。

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