International Journal of Statistics and Applied Mathematics
  • Printed Journal
  • Indexed Journal
  • Refereed Journal
  • Peer Reviewed Journal

2024, Vol. 9, Issue 3, Part A

Laplacian polynomial of square power graph of dihedral group of order 2n with even natural number n


Author(s): Ajay Siwach, Vinod Bhatia, Amit Sehgal and Pankaj Rana

Abstract:
Square power graph of the dihedral group D_n of order 2n, Γ_sq (D_n) is a simple undirected finite graph with vertex set D_n having pairs of different vertices u,v adjacent iff uv=w^2 or vu=w^2 for any w∈D_n with w^2≠e where e is the identity element of D_n. In this research work we have calculated laplacian polynomial of Γ_sq (D_n) when n is even natural number.


DOI: 10.22271/maths.2024.v9.i3a.1719

Pages: 01-08 | Views: 158 | Downloads: 39

Download Full Article: Click Here

International Journal of Statistics and Applied Mathematics
How to cite this article:
Ajay Siwach, Vinod Bhatia, Amit Sehgal, Pankaj Rana. Laplacian polynomial of square power graph of dihedral group of order 2n with even natural number n. Int J Stat Appl Math 2024;9(3):01-08. DOI: 10.22271/maths.2024.v9.i3a.1719

Call for book chapter
International Journal of Statistics and Applied Mathematics