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A new approach for generation of generalized basic probability assignment in the evidence theory

机译:一种新的证据理论中广义基本概率分配的新方法

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摘要

The process of information fusion needs to deal with a large number of uncertain information with multi-source, heterogeneity, inaccuracy, unreliability, and incompleteness. In practical engineering applications, Dempster-Shafer evidence theory is widely used in multi-source information fusion owing to its effectiveness in data fusion. Information sources have an important impact on multi-source information fusion in an environment with the characteristics of complex, unstable, uncertain, and incomplete. To address multi-source information fusion problem, this paper considers the situation of uncertain information modeling from the closed-world to the open-world assumption and studies the generation of basic probability assignment with incomplete information. A new method is proposed to generate the generalized basic probability assignment (GBPA) based on the triangular fuzzy number model under the open-world assumption. First, the maximum, minimum, and mean values for the triangular membership function of each attribute in classification problem can be obtained to construct a triangular fuzzy number representation model. Then, by calculating the length of the intersection points between the sample and the triangular fuzzy number model, a GBPA set with an assignment for the empty set can be determined. The proposed method can not only be used in different complex environments simply and flexibly, but also have less information loss in information processing. Finally, a series of comprehensive experiments basing on the UCI data sets is used to verify the rationality and superiority of the proposed method.
机译:信息融合过程需要处理具有多源,异质性,不准确性,不可靠性和不完整性的大量不确定信息。在实际工程应用中,Dempster-Shafer证据理论由于其在数据融合中的有效性而广泛应用于多源信息融合。信息来源对环境中的多源信息融合产生了重要影响,具有复杂,不稳定,不确定和不完整的特点。为了解决多源信息融合问题,本文考虑了从闭合世界到开放世界假设的不确定信息建模的情况,并研究具有不完整信息的基本概率分配。建议基于开放世界假设的三角模糊数模型来生成新方法以产生广义基本概率分配(GBPA)。首先,可以获得分类问题中的每个属性的三角形成员函数的最大,最小和平均值,以构造三角模糊数表示模型。然后,通过计算样品和三角形模糊数模型之间的交叉点的长度,可以确定具有用于空集的分配的GBPA集合。所提出的方法不仅可以简单且灵活地在不同的复杂环境中使用,而且在信息处理中也具有较少的信息丢失。最后,在UCI数据集上基于UCI数据集的一系列综合实验用于验证所提出的方法的合理性和优越性。

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