The graph SSG(2) is odd graceful and odd harmonious
K. Ezhilarasi Hilda Stanley, J. Jeba Jesintha · International Journal of Computer Aided Engineering and Technology · 2020
A subdivided shell graph is obtained by subdividing the edges in the path of the shell graph. Let G1, G2, G3, ..., Gn be 'n' subdivided shell graphs of any order. The graph SSG(n) is obtained by adding an edge to apexes of Gi and Gi+1, i = 1, 2, ..., (n−1). The graph SSG(n) is called a path union of 'n' subdivided shell graphs of any order. In this paper we prove that the subdivided shell graph is odd harmonious. We also prove that SSG(n) is odd graceful and odd harmonious when n = 2.