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SP Mean E-Cordial Labeling
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Assigning an integer to a vertices or edges is called a vertex or edge labeling respectively. Suppose G is a simple graph. Consider the function f for the edge set . For each vertex t , define f(t)= (mod2). The function f is known as an E-cordial labeling (E-CL) of G if , and where , and , are the number of edges and vertices labeled with 0 and labeled by 1 respectively. A graph that admits E-CL is said to be E-cordial graphs (E-CG). Based on the above definition we propose a novel labeling known as SP Mean E-cordial labeling (E-CL). In this paper, we study SP Mean E-CL of several families of graphs such as complete bipartite graphs, complete graphs, wheels, etc.
Title: SP Mean E-Cordial Labeling
Description:
Assigning an integer to a vertices or edges is called a vertex or edge labeling respectively.
Suppose G is a simple graph.
Consider the function f for the edge set .
For each vertex t , define f(t)= (mod2).
The function f is known as an E-cordial labeling (E-CL) of G if , and where , and , are the number of edges and vertices labeled with 0 and labeled by 1 respectively.
A graph that admits E-CL is said to be E-cordial graphs (E-CG).
Based on the above definition we propose a novel labeling known as SP Mean E-cordial labeling (E-CL).
In this paper, we study SP Mean E-CL of several families of graphs such as complete bipartite graphs, complete graphs, wheels, etc.
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