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首页> 外文期刊>IEEE Transactions on Fuzzy Systems >A New Nonlinear Choquet-Like Integral With Applications in Normal Distributions Based on Monotone Measures
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A New Nonlinear Choquet-Like Integral With Applications in Normal Distributions Based on Monotone Measures

机译:一种新的非线性Choquet,基于单调测量的正态分布中的应用

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摘要

In the theory of fuzzy measures, Choquet integral is one of the most important tools. The calculation of Choquet integral on real line is difficult for many cases such as nonmonotone functions. In this paper, by the geometric interpretation of Choquet integral, we introduce a new Choquet-like integral with a different algebraic interpretation of Choquet integral on real line. The calculation of this integral is simpler than Choquet integral on real line. Based on this integral, we introduce a general class of normal distribution on monotone measures. Finally, as an application, the real dataset obtained from the daily price of Dow Jones Industrial Average Index in period of June 2, 2008 to June 2, 2018 is analyzed.
机译:在模糊措施理论中,Choquet Integral是最重要的工具之一。对于许多情况(例如非单调功能),诸如非单调功能的情况难以计算实际线路的计算。在本文中,通过Choquet Integral的几何解释,我们引入了一种新的Chourt-Like Integral,其与实际线上的Choquet成分不同的代数解释。这种积分的计算比实际线上的Choquet更简单。基于这种整体,我们介绍了一般的单调措施正常分布。最后,作为申请,分析了从2008年6月2日至2018年6月2日的Dow Jones工业平均指数中获得的真实数据集进行了分析。

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