Lecture Notes in Economics and Mathematical Systems
DOI: 10.1007/3-540-28727-2_5
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Heterogeneous Economic Networks

Abstract: Summary. The Japanese shareholding network at the end of March 2002 is studied. To understand the characteristics of this network intuitively, we visualize it as a directed graph and an adjacency matrix. Especially detailed features of networks concerned with the automobile industry sector are discussed by using the visualized networks. The shareholding network is also considered as an undirected graph, because many quantities characterizing networks are defined for undirected cases. For this undirected shareh… Show more

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Cited by 6 publications
(7 citation statements)
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References 22 publications
(21 reference statements)
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“…Networks play an important role in a wide range of economic and social phenomena and the use of techniques and methods from graph theory has permitted economic network theory to expand the knowledge and understanding of economic phenomena in which the embeddedness of individuals or agents in their social or economic interrelations cannot be ignored [4]. For example, Souma et al [5] studied a shareholder network of Japanese companies where the authors analyzed the companies' growth through economic networks dynamics. Other examples of interesting applications of complex networks in economics are provided by the regional investment or ownership networks where European company-tocompany investment stocks show power-law distributions that allow predicting the investments that will be received or made in specific regions, based on the connectivity and transactional activity of the companies [6][7].…”
Section: Literature Discussionmentioning
confidence: 99%
“…Networks play an important role in a wide range of economic and social phenomena and the use of techniques and methods from graph theory has permitted economic network theory to expand the knowledge and understanding of economic phenomena in which the embeddedness of individuals or agents in their social or economic interrelations cannot be ignored [4]. For example, Souma et al [5] studied a shareholder network of Japanese companies where the authors analyzed the companies' growth through economic networks dynamics. Other examples of interesting applications of complex networks in economics are provided by the regional investment or ownership networks where European company-tocompany investment stocks show power-law distributions that allow predicting the investments that will be received or made in specific regions, based on the connectivity and transactional activity of the companies [6][7].…”
Section: Literature Discussionmentioning
confidence: 99%
“…This was calculated by Ref. [5] for the Japanese shareholding networks at the end of March 2002, in which k nn (k) ∝ k −ν was obtained with the exponent ν = 0.8. This means that hubs are not directly connected to each other in this network, i.e., it's a degree non-assortative network.…”
Section: Discussionmentioning
confidence: 99%
“…The clustering coefficient of node i, C i , is the fraction of these allowable edges that actually exist for e i , i.e., C i = 2e i /k i (k i − 1). This has been calculated for an undirected shareholding network by using the same data used in this article [5], and it has been shown that the clustering coefficient follows the power law distribution, C(k) ∝ k −α , with the exponent α = 1.1. Such a scaling property of the distribution of clustering coefficients has also been observed in biological networks, and this has motivated the concept of hierarchical networks [10] [11].…”
Section: Degree Distribution In the Directed Shareholding Networkmentioning
confidence: 99%
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“…This development also holds true in the field of econophysics. Such studies have investigated business networks [9], shareholding networks [10,11,12,5], world trade networks [6,7], and corporate board networks [2,4].…”
Section: Introductionmentioning
confidence: 99%