4.6 Article

Spectrum of prism graph and relation with network related quantities

Journal

AIMS MATHEMATICS
Volume 8, Issue 2, Pages 2634-2647

Publisher

AMER INST MATHEMATICAL SCIENCES-AIMS
DOI: 10.3934/math.2023137

Keywords

polyhedral graph; spectrum of graph; adjacency matrix; Laplacian matrix; graph energies

Funding

  1. Ministry of Education in Saudi Arabia
  2. [IFP-2020-72]

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The article focuses on the spectrum-based characteristics of generalized prism graphs and their applications in computing network-related quantities.
Spectra of network related graphs have numerous applications in computer sciences, electrical networks and complex networks to explore structural characterization like stability and strength of these different real-world networks. In present article, our consideration is to compute spectrum based results of generalized prism graph which is well-known planar and polyhedral graph family belongs to the generalized Petersen graphs. Then obtained results are applied to compute some network related quantities like global mean-first passage time, average path length, number of spanning trees, graph energies and spectral radius.

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