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Search name	Searched On	Run search
Keyword: Dunkl Derivative (8)	30 Mar 2025	Run
Keyword: K-banhatti Index (1)	30 Mar 2025	Run
Keyword: Embedded Surface (1)	30 Mar 2025	Run
Keyword: Half Value Layer (1)	30 Mar 2025	Run
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articleOpen Access
The study of line graphs of subdivision graphs of some rooted product graphs via K-Banhatti indices
- K. J. Gowtham and
- N. Narahari
International Journal of Mathematics for Industry07 Oct 2023
Preview Abstract
The degree-based topological indices are numerical graph invariants that are used to link a molecule’s structural characteristics to its physical, and chemical characteristics. In the investigation, and study of the structural features of a chemical network, it has emerged as one of the most potent mathematical techniques. In this paper, we study the degree-based topological invariants, called K-Banhatti indices, of the line graphs of some rooted product graphs namely, $C_{n} {P_{k + 1}}$ $C_{n} {P_{k + 1}}$ , $C_{n} {S_{m + 1}}$ $C_{n} {S_{m + 1}}$ , and ith vertex rooted product graph $C_{i, r} {P_{k + 1}}$ $C_{i, r} {P_{k + 1}}$ which are derived by the concept of subdivision.

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