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首页> 外文期刊>Journal of intelligent & fuzzy systems: Applications in Engineering and Technology >Gaussian convex evidence theory for ordered and fuzzy evidence fusion
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Gaussian convex evidence theory for ordered and fuzzy evidence fusion

机译:高斯凸的证据理论有序和模糊证据融合

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Convex evidence theory is the only way to handle ordered and fuzzy evidence fusion, however, conventional convex evidence theory has some drawbacks that make the fusion results are unreasonable in some cases, and not efficient in the scenario of massive data. To overcome above issues, in this article we proposed a novel convex evidence theory based on Gaussian function, we modified Gaussian function and use it to combine mass function of ordered propositions, we designed the formula of the parameters of Gaussian function, and proposed a more accurate method to find the most likely true proposition. We also proved the effectiveness of the proposed method. Theoretical analysis and experimental results demonstrate that the proposed method has lower time complexity and higher accuracy than state-of-the-art method.
机译:凸证据理论是处理有序和模糊证据融合的唯一方法,然而,传统的凸证据理论有一些缺点,使得在某些情况下使融合结果不合理,并且在大规模数据的情况下不高效。 为了克服上面的问题,在本文中,我们提出了一种基于高斯函数的新型凸证据理论,我们修改了高斯函数并使用它来组合有序命题的质量功能,我们设计了高斯函数参数的公式,并提出了更多 准确的方法找到最有可能的命题。 我们还证明了该方法的有效性。 理论分析和实验结果表明,所提出的方法具有比最先进的方法更低的时间复杂性和更高的准确性。

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