Additive Inverse Cordial Labeling of Graphs
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Let be a graph. Consider the function from to the set and the induced surjective edge function defined by . Let and respectively denote the number of vertices labelled by x, where , and number of edges labelled by , where . Then Ψ is said to be an additive inverse cordial labelingif , where and . If G has an additive inverse cordial labeling Ψ then we say that G is an additive inverse cordial graph.
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