Domination topological properties of some chemical structures using φp-polynomial approach

φp -Polynomial is one way to represent a graph algebraically, and it has a major role in theoretical chemistry. It is used in the calculation of the exact values of many topological indices that depend on the P set degree. In this paper, we study the φp -Polynomial by using minimal and minimum dominating sets for Nicotine, Aspirin, and Anthraquinone. Using those φp -Polynomials, some domination and domination topological indices are derived. Also, the results are graphically interpreted.