A Consequential Computation of Degree-Based Topological Indices of Triangular Benzenoid


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Authors

  • P. Gayathri PG & Research Department of Mathematics, A.V.C.College (Autonomous), Mannampandal, Tamil Nadu, India
  • S. Pavithra PG & Research Department of Mathematics, A.V.C.College (Autonomous), Mannampandal, Tamil Nadu, India

Keywords:

Topological index, Molecular graph, M-polynomial, Triangular Benzenoid

Abstract

There are various topological indices such as degree-based topological indices, distance based topological indices and counting related topological indices, etc. In this paper, we compute many degree-based topological indices like Randic, Geometric-Arithmetic, Sum-connectivity, Harmonic, First Zagreb, Second Zagreb, Second modified Zagreb, Inverse Sum, Alberston, Atom-Bond Connectivity, Symmetric-Division index and Augmented Zagreb indices for Triangular Benzenoid. Our results are extensions of many existing results.

 

Author Biographies

P. Gayathri, PG & Research Department of Mathematics, A.V.C.College (Autonomous), Mannampandal, Tamil Nadu, India

 

 

S. Pavithra, PG & Research Department of Mathematics, A.V.C.College (Autonomous), Mannampandal, Tamil Nadu, India

 

 

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Published

01-03-2018

How to Cite

P. Gayathri, & S. Pavithra. (2018). A Consequential Computation of Degree-Based Topological Indices of Triangular Benzenoid. International Journal of Mathematics And Its Applications, 6(1 - D), 617–627. Retrieved from http://ijmaa.in/index.php/ijmaa/article/view/1119

Issue

Vol. 6 No. 1 - D (2018)

Section

Research Article

License

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