A simple graph G=(V,E) admits an H covering if every edge in E belongs to a subgraph of G isomorphic to H. A graph G is H magic if there is a total labeling, such that each sobgraph of G isomorphic to H satisfies where m(f) is a constant magic sum. Furthermore, f is an H-supermagic covering if f(V) - {1,2,...,[V(G)]} This research aims to study H-supermagic covering on corona of graph cycle with path corona of graph path with cycle and fan k-multi level corona with path. We prove that a cycle corona path is supermagic for and the greatest common divisor of n and k(k-1) is 1, a path corona cycle is a supermagic for , and a fan k-multilevel corona path is a supermagic for . Keywords: H-supermagic covering, corona, path, cycle, fa
Let G admit an H-edge covering and f : V⋃E → {1,2,…,n+e} be a bijective mapping for G then f is call...
A graph $G(V,E)$ has a $\mathcal{H}$-covering if every edge in $E$ belongs to a subgraph of $G$ isom...
Let G = (V (G),E(G)) be a simple graph and H be a subgraph of G. G admits an H-covering, if every ed...
A simple graph G = (V,E) admits an H-covering if every edge in E belongs to a subgraph of G isomorph...
AbstractA simple graph G admits an H-covering if every edge in E(G) belongs to a subgraph of G isomo...
A graph G admits an H-covering if every edge of G belongs to a subgraph isomorphic to a given graph ...
A simple graph G=(V,E) is said to be an H-covering if every edge of G belongs to at least one subgra...
AbstractA graph G admits an H-covering if every edge in E(G) belongs to a subgraph of G isomorphic t...
Let H be a graph. A graph G = (V,E) is said to be H-magic if every edge of G belongs to at least one...
A simple graph G=(V,E) admits a cycle-covering if every edge in E belongs at least to one subgraph o...
A simple graph $G=(V(G),E(G))$ admits an $H$-covering if $\forall \ e \in E(G)\ \Rightarrow\ e \in E...
Let H be a graph. A graph G=(V,E) admits an H-covering if every edge in E belongs to a subgraph of G...
A graph G admits an (a; d)-H-antimagic covering if there is a bijective function _ : V (G)?E(G) ? {1...
Showing that edge amalgamation of a finite collection of graphs isomorphic to any 2-connected simple...
AbstractA simple graph G=(V,E) admits a cycle-covering if every edge in E belongs at least to one su...
Let G admit an H-edge covering and f : V⋃E → {1,2,…,n+e} be a bijective mapping for G then f is call...
A graph $G(V,E)$ has a $\mathcal{H}$-covering if every edge in $E$ belongs to a subgraph of $G$ isom...
Let G = (V (G),E(G)) be a simple graph and H be a subgraph of G. G admits an H-covering, if every ed...
A simple graph G = (V,E) admits an H-covering if every edge in E belongs to a subgraph of G isomorph...
AbstractA simple graph G admits an H-covering if every edge in E(G) belongs to a subgraph of G isomo...
A graph G admits an H-covering if every edge of G belongs to a subgraph isomorphic to a given graph ...
A simple graph G=(V,E) is said to be an H-covering if every edge of G belongs to at least one subgra...
AbstractA graph G admits an H-covering if every edge in E(G) belongs to a subgraph of G isomorphic t...
Let H be a graph. A graph G = (V,E) is said to be H-magic if every edge of G belongs to at least one...
A simple graph G=(V,E) admits a cycle-covering if every edge in E belongs at least to one subgraph o...
A simple graph $G=(V(G),E(G))$ admits an $H$-covering if $\forall \ e \in E(G)\ \Rightarrow\ e \in E...
Let H be a graph. A graph G=(V,E) admits an H-covering if every edge in E belongs to a subgraph of G...
A graph G admits an (a; d)-H-antimagic covering if there is a bijective function _ : V (G)?E(G) ? {1...
Showing that edge amalgamation of a finite collection of graphs isomorphic to any 2-connected simple...
AbstractA simple graph G=(V,E) admits a cycle-covering if every edge in E belongs at least to one su...
Let G admit an H-edge covering and f : V⋃E → {1,2,…,n+e} be a bijective mapping for G then f is call...
A graph $G(V,E)$ has a $\mathcal{H}$-covering if every edge in $E$ belongs to a subgraph of $G$ isom...
Let G = (V (G),E(G)) be a simple graph and H be a subgraph of G. G admits an H-covering, if every ed...