Dr. THILAGA C

EDUCATION

M.Sc;B.Ed;M.Phil;Ph.D

RESEARCH, TEACHING, or OTHER INTERESTS

Mathematics, Applied Mathematics, General Mathematics, Applied Mathematics

Scopus Publications

Small-World Networks with Unitary Cayley Graphs for Various Energy Generation
C. Thilaga and P. B. Sarasija
Computers, Materials and Continua (Tech Science Press)



THE SEIDEL LAPLACIAN ENERGY OF UNITARY CAYLEY GRAPHS
C. Thilaga and P. B. Sarasija
University of Central Missouri, Department of Mathematics and Computer Science



Reverse wiener index of unitary addition cayley graphs
C. Thilaga and P.B. Sarasija
Union of Researchers of Macedonia



Unitary divisor addition cayley graphs
C. Thilaga and P. B. Sarasija
Union of Researchers of Macedonia



Wiener and hyper–wiener indices of unitary addition cayley graphs
Blue Eyes Intelligence Engineering and Sciences Engineering and Sciences Publication - BEIESP
A topological index is a number associated to a graph. In chemical graph theory the Wiener index of a graph G, denoted by W(G) is the sum of the distance between all (unordered) pairs of vertices of G. That is, W(G) = ,where d (ui , uj) is the shortest distance between the vertices. ui and uj .The Hyper-Wiener Index WW(G) is the generalization of the Wiener index. The Hyper- Wiener Index of a graph G is, WW (G) = .The unitary addition Cayley graph Gn has a vertex set Zn = {0, 1,…, n-1} and the vertices u and v are adjacent if gcd (u+v,n) =1. In this paper Wiener index and Hyper Wiener indices of Unitary addition Cayley graph Gn is computed