Characteristic polynomial of maximum and minimum matrix of square power graph of dihedral group of order 2n with odd natural number n
Abstract
For dihedral group Dn of order 2n with identity element R0, Square power graph of dihedral group Dn is an undirected finite, simple graph having pair of distinct vertices X1,X2 have edge iff X1 X2 = X2 or X2 X1 = X2 for any X ∈ Dn where X2 ≠ R0. In this research, we have calculated characteristic polynomials of degree of vertex based matrices such as maximum and minimum matrix of the Square power graph of dihedral group Dn of order 2n with odd natural number n.
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- Complement of Equal-Square Graph of Finite Groups ↗
Narinder Kumar · Journal of Physics Conference Series · 2024
Abstract The Complement of Equal-Square graph of a finite group G denoted as CES(G) is a finite, simple and undirected graph having pair of different vertices x 1 and x 2 have edge iff x 1 2 ≠ x 2 2 . This research gives graphical representation of the Complement of Equal-Square graph of the cyclic and dihedral groups is…
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