模糊认知地图输出的归一化

Themistoklis Koutsellis, A. Nikas, K. Koasidis, George Xexakis, Christos Petkidis, Anastasios Karamaneas, H. Doukas
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引用次数: 1

摘要

模糊认知图(fcm)构成了一种准定量建模工具,具有固有的能力,可以降低所表示系统的计算和数据复杂性,并在过程中吸引专家介绍人类对系统行为的认知。然而,尽管与专家一起构建并为专家构建,旨在帮助他们更好地理解系统动力学,但对fcm的半定量输出的解释仍然具有挑战性。在FCM迭代中使用传递函数导致了输出值的扭曲,阻碍了对结果的定性解释,并使专家难以理解与他们提供的模糊输入的联系。出于这个原因,本研究引入了一种归一化过程,在最佳选择s形函数和双曲正切函数的$\lambda$参数之后,可以在“几乎线性”区域操作传递函数,然后通过线性变换将输出域映射到输入域。基于能源领域的一个案例研究,我们发现所提出的程序减少了传递函数引起的失真,压缩了结果,避免了夸大输出值差异的风险,从而提高了fcm提供定性可解释结果的能力。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Normalising the Output of Fuzzy Cognitive Maps
Fuzzy cognitive maps (FCMs) constitute a quasi-quantitative modelling tool with the inherent ability to reduce the computational and data complexity of a represented system, as well as engage experts in the process to introduce human cognition in terms of how a system behaves. However, despite being constructed with and for experts, aiming to assist them into better understanding system dynamics, the interpretation of the semi-quantitative outputs of FCMs has been found challenging. The use of transfer functions in the FCM iterations has led to the distortion of the output values, hampering the qualitative interpretation of the results, and making it difficult for experts to understand the link with the fuzzy input they provided. For this reason, this study introduces a normalisation procedure, following an optimal selection of the $\lambda$ parameter of the sigmoid and hyperbolic tangent functions, to enable operating the transfer functions in the “almost linear” area, and then map the output domain into the input domain by a means of a linear transformation. Based on a case study in the energy field, we find that the proposed procedure reduces the distortion caused by the transfer functions, compresses the results and avoids the risk of exaggerating the differences in the output values, and thus builds towards enhancing FCMs’ ability to provide qualitatively interpretable results.
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