Some cycle-supermagic graphs

A simple graph G = (V;E) admits an H-covering if every edge in E belongs to a subgraph of G isomorphic to H. G is H-magic if there is a total labeling f : V [ E ! f1; 2; 3; _ _ _ ; jV j + jEjg such that for each subgraph H0 = (V 0;E0) of G isomorphic to H, P v2V1 f(v) + P e2E1 f(e) = s is constant. When f(V ) = f1; 2; _ _ _ ; jV jg, then G is said to be H-supermagic. In this paper, we show that Pm;n and the splitting graph of a cycle Cn are cycle-supermagic.