Eccentricity Based Topological Indices of Polygonal Cylinder

A topological index plays a vital role in molecular chemistry. There are various topological descriptors in theoretical chemistry, in particular degree-based, distance-based, eccentricity-based and counting-related indices of graphs. In this paper, we have obtained analytical expressions for various eccentricity-based indices of the polygonal cylinder, such as the first and second multiplicative Zagreb eccentricity indices, the total eccentricity index, the connective eccentric index, the Ediz eccentric connectivity index, the modified and augmented eccentric connectivity indices, and their respective polynomials.