基于研究人员合作和相似性测量技术计算研究学科间距离的新方法

IF 4.3 3区 材料科学 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC ACS Applied Electronic Materials Pub Date : 2024-03-25 DOI:10.1016/j.joi.2024.101527
Bram Vancraeynest , Hoang-Son Pham , Amr Ali-Eldin
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引用次数: 0

摘要

测量研究学科间的距离涉及多种方法,重点是出版物引文分析。然而,计算学科距离不仅需要选择相关信息,还需要选择合适的量化方法和相似性度量。在本文中,我们介绍了一种测量研究学科间距离的新方法,即距离矩阵。这种方法在引用数据有限的情况下尤为有用,为量化学科间的距离提供了另一种方法。我们的方法根据研究人员在项目中的合作情况统计学科的共现情况,并评估各种相似性度量,从而将共现矩阵转换为相似性矩阵。我们分析了不同相似性度量的行为,并提出了将相似性矩阵转换为距离矩阵的函数,从而有效捕捉研究学科的不相似性。此外,我们还建立了距离矩阵质量的评估标准。我们在弗兰德斯研究信息空间数据集上实施了我们的方法,结果令人鼓舞。距离矩阵显示出令人满意的密度得分,在偏度和偏差方面优于传统方法。随着时间的推移,距离的概率密度函数保持一致,显示出稳定性。此外,距离矩阵还能直观地显示与数据集相关的学科概况,提供有价值的见解。
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A new approach to computing the distances between research disciplines based on researcher collaborations and similarity measurement techniques

The measurement of distance between research disciplines involves various approaches, with a focus on publication citation analysis. However, calculating discipline distance requires more than just selecting relevant information; it also involves choosing suitable quantification methods and similarity measures. In this paper, we introduce a novel approach to measuring the distance between research disciplines, referred to as a distance matrix. This approach is particularly useful when there is limited availability of citation data, providing an alternative method for quantifying the distance between disciplines. Our method counts co-occurrences of disciplines based on researcher collaborations in projects and evaluates various similarity measures to convert the co-occurrence matrix into a similarity matrix. We analyze the behavior of different similarity measures and propose functions to transform the similarity matrix into a distance matrix, capturing research discipline dissimilarity effectively. Additionally, we establish evaluation criteria for distance matrix quality. We implement our approach on the Flanders Research Information Space dataset, showing promising results. The distance matrix demonstrates satisfactory density scores, outperforming traditional approaches in skewness and deviation. The probability density functions of distances remain consistent over time, indicating stability. Furthermore, the distance matrix proves valuable for visualizing discipline profiles associated with the dataset, providing valuable insights.

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来源期刊
CiteScore
7.20
自引率
4.30%
发文量
567
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