Characterizing dissimilarity of weighted networks

Abstract Measuring the dissimilarities between networks is a basic problem and wildly used in many fields. Based on method of the D-measure which is suggested for unweighted networks, we propose a quantitative dissimilarity metric of weighted network (WD-metric). Crucially, we construct a distance p...

Descripción completa

Guardado en:
Detalles Bibliográficos
Autores principales: Yuanxiang Jiang, Meng Li, Ying Fan, Zengru Di
Formato: article
Lenguaje:EN
Publicado: Nature Portfolio 2021
Materias:
R
Q
Acceso en línea:https://doaj.org/article/8d3e923e8ebc4bb49167b230577523b5
Etiquetas: Agregar Etiqueta
Sin Etiquetas, Sea el primero en etiquetar este registro!
id oai:doaj.org-article:8d3e923e8ebc4bb49167b230577523b5
record_format dspace
spelling oai:doaj.org-article:8d3e923e8ebc4bb49167b230577523b52021-12-02T15:53:46ZCharacterizing dissimilarity of weighted networks10.1038/s41598-021-85175-92045-2322https://doaj.org/article/8d3e923e8ebc4bb49167b230577523b52021-03-01T00:00:00Zhttps://doi.org/10.1038/s41598-021-85175-9https://doaj.org/toc/2045-2322Abstract Measuring the dissimilarities between networks is a basic problem and wildly used in many fields. Based on method of the D-measure which is suggested for unweighted networks, we propose a quantitative dissimilarity metric of weighted network (WD-metric). Crucially, we construct a distance probability matrix of weighted network, which can capture the comprehensive information of weighted network. Moreover, we define the complementary graph and alpha centrality of weighted network. Correspondingly, several synthetic and real-world networks are used to verify the effectiveness of the WD-metric. Experimental results show that WD-metric can effectively capture the influence of weight on the network structure and quantitatively measure the dissimilarity of weighted networks. It can also be used as a criterion for backbone extraction algorithms of complex network.Yuanxiang JiangMeng LiYing FanZengru DiNature PortfolioarticleMedicineRScienceQENScientific Reports, Vol 11, Iss 1, Pp 1-10 (2021)
institution DOAJ
collection DOAJ
language EN
topic Medicine
R
Science
Q
spellingShingle Medicine
R
Science
Q
Yuanxiang Jiang
Meng Li
Ying Fan
Zengru Di
Characterizing dissimilarity of weighted networks
description Abstract Measuring the dissimilarities between networks is a basic problem and wildly used in many fields. Based on method of the D-measure which is suggested for unweighted networks, we propose a quantitative dissimilarity metric of weighted network (WD-metric). Crucially, we construct a distance probability matrix of weighted network, which can capture the comprehensive information of weighted network. Moreover, we define the complementary graph and alpha centrality of weighted network. Correspondingly, several synthetic and real-world networks are used to verify the effectiveness of the WD-metric. Experimental results show that WD-metric can effectively capture the influence of weight on the network structure and quantitatively measure the dissimilarity of weighted networks. It can also be used as a criterion for backbone extraction algorithms of complex network.
format article
author Yuanxiang Jiang
Meng Li
Ying Fan
Zengru Di
author_facet Yuanxiang Jiang
Meng Li
Ying Fan
Zengru Di
author_sort Yuanxiang Jiang
title Characterizing dissimilarity of weighted networks
title_short Characterizing dissimilarity of weighted networks
title_full Characterizing dissimilarity of weighted networks
title_fullStr Characterizing dissimilarity of weighted networks
title_full_unstemmed Characterizing dissimilarity of weighted networks
title_sort characterizing dissimilarity of weighted networks
publisher Nature Portfolio
publishDate 2021
url https://doaj.org/article/8d3e923e8ebc4bb49167b230577523b5
work_keys_str_mv AT yuanxiangjiang characterizingdissimilarityofweightednetworks
AT mengli characterizingdissimilarityofweightednetworks
AT yingfan characterizingdissimilarityofweightednetworks
AT zengrudi characterizingdissimilarityofweightednetworks
_version_ 1718385520854171648