• MULTIPLICATIVE K HYPER-BANHATTI INDICES AND COINDICES OF GRAPHS

V. R. KULLI*

Abstract


The vertices and edges of a graph G are called its elements, If e = uv is an edge of G, then the vertex u and edge e are incident as are v and e. The first multiplicative K hyper-Banhatti index of G is defined as the product of the squares of the sum of the degrees of pairs of incident elements and the second multiplicative K hyper-Banhatti index of G is defined as the product of the squares of the product of the degrees of pairs of incident elements. In this paper, we initiate a study of multiplicative K hyper-Banhatti indices and coindices of graphs.


Keywords


Banhatti indices, multiplicative K hyper-Banhatti indices, multiplicative K hyper-Banhatti coincides.

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