Abstract
Chemical graph theory deals with the basic properties of a molecular graph. In graph theory, we correlate molecular descriptors to the properties of molecular structures. Here, we compute some Banhatti molecular descriptors for water-soluble dendritic unimolecular polyether micelle. Our results prove to be very significant to understand the behaviour of water-soluble dendritic unimolecular polyether micelle as a drug-delivery agent.
Highlights
Topological indices are graph invariants associated with numbers that describe the properties of the graph
Let G be the molecular graph of water-soluble dendritic unimolecular polyether micelle; the first K Banhatti index of G is
Let G be the molecular graph of water-soluble dendritic unimolecular polyether micelle; the second K Banhatti index of G is
Summary
Topological indices are graph invariants associated with numbers that describe the properties of the graph. In the second decade of the 21st century, irregularity topological indices were computed for different chemical structures. Irregular, distance- and degree-based topological indices became hot topics for research in chemical graph theory. Many researchers computed these indices for different chemical graphs to study their biochemical properties. Let G be a graph of water-soluble dendritic unimolecular polyether micelle. It has 38(2n) − 4 number of vertices and 42(2n) − 5 number of edges where n is the number of growth of the graph. We will compute the Banhatti indices for the water-soluble dendritic unimolecular polyether micelle
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