article · Greater South Information System · 2021

Numerous graph energies of regular subdivision graph and complete graph

Imrana Kousar, Saima Nazeer, Abid Mahboob, Sana Shahid, Yu-Pei Lv

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Abstract

The graph energy $ E(G) $ of a simple graph $ G $ is sum of its absolute eigenvalues where eigenvalues of adjacency matrix $ A(G) $ are referred as eigenvalues of graph $ G $. Depends upon eigenvalues of different graph matrices, several graph energies has been observed recently such as maximum degree energy, Randi$ \acute{c} $ energy, sum-connectivity energy etc. Depending on the definition of a graph matrix, the graph energy can be easily determined. This article contains upper bounds of several graph energies of $ s $-regular subdivision graph $ S(G) $. Also various graph energies of complete graph are mentioned in this article.

Cite this paper

APA 7

Kousar, I., Nazeer, S., Mahboob, A., Shahid, S., & Lv, Y.-P. (2021). Numerous graph energies of regular subdivision graph and complete graph. Greater South Information System. https://doi.org/10.60692/ah63x-3ee70

MLA 9

Kousar, Imrana, et al. “Numerous graph energies of regular subdivision graph and complete graph.” Greater South Information System, 2021, https://doi.org/10.60692/ah63x-3ee70.

Chicago

Kousar, Imrana, Saima Nazeer, Abid Mahboob, Sana Shahid, and Yu-Pei Lv. 2021. “Numerous graph energies of regular subdivision graph and complete graph.” Greater South Information System. https://doi.org/10.60692/ah63x-3ee70.

Harvard

Kousar, I. et al. (2021) ‘Numerous graph energies of regular subdivision graph and complete graph’, Greater South Information System. Available at: https://doi.org/10.60692/ah63x-3ee70.

BibTeX

@article{kousar2021numerous,
  title = {{Numerous graph energies of regular subdivision graph and complete graph}},
  author = {Kousar, Imrana and Nazeer, Saima and Mahboob, Abid and Shahid, Sana and Lv, Yu-Pei},
  journal = {Greater South Information System},
  year = {2021},
  doi = {10.60692/ah63x-3ee70}
}

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