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Hesitation Degree of Intuitionistic Fuzzy Sets in a New Cosine Similarity Measure

机译:一种新的余弦相似度量中直觉模糊集的犹豫度

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摘要

Cosine similarity measure between fuzzy sets was made a breakthrough based on the idea of Bhattacharya on a measure of divergence between two multinomial populations. The measure was extended by Ye in 2011 specifically for measuring similarity between intuitionistic fuzzy sets (IFSs). The IFS is characterized by the notions of membership degree, non membership degree and the degree of hesitation as vector representations in vector space. Ye proposed a cosine similarity measure and weighted cosine similarity measure for IFSs. However, the hesitation degree of IFS is excluded in Ye similarity measure. This paper proposes a new cosine similarity measure and weighted cosine similarity measure for IFSs by considering membership degree, non membership degree and hesitation degree concurrently. The hesitation degree is added to the new cosine similarity measures without compromising the notions of membership degree and non membership degree. Four numerical examples in pattern recognition are provided to illustrate the feasibility of the proposed methods.
机译:模糊集之间的余弦相似性度量基于Bhattacharya的思想而取得了突破,该思想基于两个多项式总体之间的差异度量。 Ye在2011年扩展了该措施,专门用于测量直觉模糊集(IFS)之间的相似性。 IFS的特征是隶属度,非隶属度和犹豫度作为向量空间中的向量表示形式。叶提出了IFS的余弦相似度度量和加权余弦相似度度量。但是,叶相似度法排除了IFS的犹豫程度。通过同时考虑隶属度,非隶属度和犹豫度,提出了一种新的IFS余弦相似度度量和加权余弦相似度度量。将犹豫度添加到新的余弦相似度度量中,而不会影响隶属度和非隶属度的概念。在模式识别中提供了四个数值示例,以说明所提出方法的可行性。

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