Ortega, Jose Mari E. and Eballe, Rolito G. (2022) Harmonic Centrality and Centralization of Some Graph Products. Asian Research Journal of Mathematics, 18 (5). pp. 42-51. ISSN 2456-477X
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Abstract
Harmonic centrality calculates the importance of a node in a network by adding the inverse of the geodesic distances of this node to all the other nodes. Harmonic centralization, on the other hand, is the graph-level centrality score based on the node-level harmonic centrality. In this paper, we present some results on both the harmonic centrality and harmonic centralization of graphs resulting from some graph products such as Cartesian and direct products of the path P2 with any of the path Pm, cycle Cm, and fan Fm graphs.
Item Type: | Article |
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Subjects: | Euro Archives > Mathematical Science |
Depositing User: | Managing Editor |
Date Deposited: | 08 Mar 2023 06:44 |
Last Modified: | 01 Mar 2024 03:35 |
URI: | http://publish7promo.com/id/eprint/1529 |