相似性(几何)
要素(刑法)
核(代数)
高斯分布
数学
相似性度量
融合
度量(数据仓库)
高斯函数
信息融合
人工智能
有界函数
模式识别(心理学)
计算机科学
算法
数据挖掘
图像(数学)
数学分析
离散数学
物理
法学
语言学
政治学
哲学
量子力学
作者
Rui‐Shi Yang,Haibin Li,Hong‐Zhong Huang
标识
DOI:10.1088/1361-6501/ad0e3b
摘要
Abstract Similarity has been extensively utilized to measure the degree of conflicts between evidences in multisource information fusion. The existent works, however, assumed that the contribution of each focal element’s belief to the similarity measure is the same, and the influence of the weights of focal element’s belief is not considered, which is unreasonable. This article proposes a new Gaussian kernel similarity approach to measure the similarity between evidences. The proposed Gaussian kernel similarity coefficient can effectively take account of the weights of focal element’s beliefs. In addition, it possesses some preferable properties, such as, bounded, consistent, and symmetrical. A multisource information fusion method based on the Gaussian kernel similarity coefficient is, therefore, investigated. The developed method mainly contains three steps: (1) the Gaussian kernel similarity coefficient, as a connection, is leveraged to calculate the weight of evidences based on the weight of focal element’s beliefs; (2) the initial evidences are, thereby, modified based on the weight of evidence via the weight-average method; and (3) the final multisource information fusion can be achieved by the Dempster’s combination rule using the modified evidences. An illustrative example with single-element subset and an application with multi-element subset are presented, and it is verified that the proposed method is effective in dealing with conflicting evidences.
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