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Extended evidential cognitive maps and its applications

机译:扩展的证据认知图谱及其应用

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Evidential cognitive maps (ECMs) are uncertain graph structure for describing causal reasoning through the cognitive maps (CMs) and Dempster-Shafer (D-S) theory, and utilize the basic probability assignments (BPAs) and intervals to denote connections among concepts and the state of concepts, respectively. ECMs have been proved effective and convenient in modeling those systems with both subjective and objective uncertainty. However, ECMs may get unreasonable results in system modeling when facing the problem of combining knowledge. To overcome the drawbacks of ECMs, we present extended evidential cognitive maps (EECMs) based on evidential reasoning (ER) theory, distance measure and convex optimization for the development of ECMs. In contrast with ECMs, in the EECMs, the default connections are redefined, a scheme of combining knowledge is established through the ER theory, and a convex-optimization-based approach is proposed for determining the weights of different EECMs. Both theoretical analysis and numerical examples indicate that EECMs not only develop ECMs, but also can overcome the limitations suffered by ECMs and other high-order cognitive maps including fuzzy grey cognitive maps (FGCMs), interval-valued fuzzy cognitive maps (IVFCMs) and intuitionistic fuzzy cognitive maps (IFCMs). (C) 2017 The Franklin Institute. Published by Elsevier Ltd. All rights reserved.
机译:证据认知图(ECM)是不确定的图结构,用于通过认知图(CM)和Dempster-Shafer(DS)理论描述因果推理,并利用基本概率分配(BPA)和区间来表示概念和状态之间的联系。概念分别。事实证明,ECM在建模具有主观和客观不确定性的系统时是有效且方便的。但是,ECM可能会在面对知识组合问题时在系统建模中获得不合理的结果。为了克服ECM的弊端,我们提出了基于证据推理(ER)理论,距离测度和凸优化的扩展证据认知图(EECM),以发展ECM。与ECM相反,在EECM中,重新定义了默认连接,通过ER理论建立了一种知识组合方案,并提出了一种基于凸优化的方法来确定不同EECM的权重。理论分析和数值算例均表明,EECM不仅可以发展ECM,而且可以克服ECM和其他高阶认知图(包括模糊灰色认知图(FGCM),区间值模糊认知图(IVFCM)和直觉性)的局限性模糊认知图(IFCM)。 (C)2017富兰克林研究所。由Elsevier Ltd.出版。保留所有权利。

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  • 来源
    《Journal of the Franklin Institute》 |2018年第1期|381-405|共25页
  • 作者单位

    Beijing Jiaotong Univ, Beijing Key Lab Traff Data Anal & Min, Sch Comp & Informat Technol, Beijing 100044, Peoples R China;

    Univ Sci & Technol China, Dept Automat, Hefei 230027, Anhui, Peoples R China;

    Western Sydney Univ, Sch Comp Engn & Math, Sydney, NSW 2751, Australia;

    Univ Sci & Technol China, Dept Automat, Hefei 230027, Anhui, Peoples R China;

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  • 入库时间 2022-08-18 02:57:35

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