Please use this identifier to cite or link to this item: https://doi.org/10.1155/2021/3925925
Title: On the Fractional Metric Dimension of Convex Polytopes
Authors: Aslam, M. K.
Javaid, Muhammad
Zhu, Q.
Raheem, Abdul
Issue Date: 23-Sep-2021
Publisher: Hindawi Limited
Citation: Aslam, M. K., Javaid, Muhammad, Zhu, Q., Raheem, Abdul (2021-09-23). On the Fractional Metric Dimension of Convex Polytopes. Mathematical Problems in Engineering 2021 : 3925925. ScholarBank@NUS Repository. https://doi.org/10.1155/2021/3925925
Rights: Attribution 4.0 International
Abstract: In order to identify the basic structural properties of a network such as connectedness, centrality, modularity, accessibility, clustering, vulnerability, and robustness, we need distance-based parameters. A number of tools like these help computer and chemical scientists to resolve the issues of informational and chemical structures. In this way, the related branches of aforementioned sciences are also benefited with these tools as well. In this paper, we are going to study a symmetric class of networks called convex polytopes for the upper and lower bounds of fractional metric dimension (FMD), where FMD is a latest developed mathematical technique depending on the graph-theoretic parameter of distance. Apart from that, we also have improved the lower bound of FMD from unity for all the arbitrary connected networks in its general form. © 2021 M. K. Aslam et al.
Source Title: Mathematical Problems in Engineering
URI: https://scholarbank.nus.edu.sg/handle/10635/233496
ISSN: 1024-123X
DOI: 10.1155/2021/3925925
Rights: Attribution 4.0 International
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