Sharp upper bounds on forgotten and SK indices of cactus graph

Sheehalli and Kanabur presented new forms of topological indices known as SK indices which have many applications in chemical graph theory towards QSPR/QSAR. A simple connected graph Γ is called a cactus graph if and only if any two cycles in the graph have no common edge. In this paper, we will exp...

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Published in:Journal of discrete mathematical sciences & cryptography Vol. ahead-of-print; no. ahead-of-print; pp. 1 - 22
Main Authors: Alsinai, Ammar, Rehman, Hafiz Mutee ur, Manzoor, Yasir, Cancan, Murat, Taş, Ziyattin, Farahani, Moahmmad Reza
Format: Journal Article
Language:English
Published: Taylor & Francis 01-01-2023
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Abstract Sheehalli and Kanabur presented new forms of topological indices known as SK indices which have many applications in chemical graph theory towards QSPR/QSAR. A simple connected graph Γ is called a cactus graph if and only if any two cycles in the graph have no common edge. In this paper, we will explore and determine the sharp upper bounds of cactus graph using different versions of SK indices. We will also characterize the extremal properties for these indices due to many applications in pharmacology and medicinal chemistry.
AbstractList Sheehalli and Kanabur presented new forms of topological indices known as SK indices which have many applications in chemical graph theory towards QSPR/QSAR. A simple connected graph Γ is called a cactus graph if and only if any two cycles in the graph have no common edge. In this paper, we will explore and determine the sharp upper bounds of cactus graph using different versions of SK indices. We will also characterize the extremal properties for these indices due to many applications in pharmacology and medicinal chemistry.
Author Farahani, Moahmmad Reza
Rehman, Hafiz Mutee ur
Manzoor, Yasir
Taş, Ziyattin
Alsinai, Ammar
Cancan, Murat
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Snippet Sheehalli and Kanabur presented new forms of topological indices known as SK indices which have many applications in chemical graph theory towards QSPR/QSAR. A...
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SubjectTerms Cactus graph
Chemical graph theory
Primary 05C31
Topological index
Title Sharp upper bounds on forgotten and SK indices of cactus graph
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