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A graph G = ( V , E ) , where | V ( G )| = n and | E ( G )| = m is said to be a distance magic graph if there is a bijection f : V ( G )→{1, 2, …, n } such that the vertex weight w ( u )=∑ v ∈ N ( u ) f ( v )= k is constant and independent of u , where N ( u ) is an open neighborhood of the vertex u . The constant k is called a distance magic constant , the function f is called a distance magic labeling of the graph G and the graph which admits such a labeling is called a distance magic graph . In this paper, we present some results on distance magic labeling of Mycielskian graphs.
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Pawar et al. (2024) studied this question.
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