Combining Fuzzy Logic and Dempster-Shafer Theory

A. Maseleno, M. Hasan, N. Tuah
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引用次数: 5

Abstract

This research aims to combine the mathematical theory of evidence with the rule based logics to refine the predictable output. Integrating Fuzzy Logic and Dempster-Shafer theory by calculating the similarity between Fuzzy membership function. The novelty aspect of this work is that basic probability assignment is proposed based on the similarity measure between membership function. The similarity between Fuzzy membership function is calculated to get a basic probability assignment. The Dempster-Shafer mathematical theory of evidence has attracted considerable attention as a promising method of dealing with some of the basic problems arising in combination of evidence and data fusion. Dempster-Shafer theory provides the ability to deal with ignorance and missing information. The foundation of Fuzzy logic is natural language which can help to make full use of expert information.
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结合模糊逻辑和邓普斯特-谢弗理论
本研究旨在将证据的数学理论与基于规则的逻辑相结合,以完善可预测的输出。通过计算模糊隶属函数之间的相似度,将模糊逻辑和Dempster-Shafer理论相结合。本工作的新颖之处在于基于隶属函数之间的相似性度量提出了基本概率分配。计算模糊隶属函数之间的相似度,得到基本的概率分配。Dempster-Shafer证据数学理论作为一种处理证据与数据融合结合中出现的一些基本问题的有前途的方法,引起了相当大的关注。邓普斯特-谢弗理论提供了处理无知和信息缺失的能力。模糊逻辑的基础是自然语言,它有助于充分利用专家信息。
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