Topological attributes of Caffeine [C8H10N4O2] and Subdivided Aztec diamond Networks Via Revan Indices

Abstract

       In this article, we have discussed some topological attributes of two important types of the chemical compounds [C₈H₁₀N₄O₂] and subdivided version of aztec diamond networks. We have described the Revan indices and polynomials of these networks by assuming that graphs are planar, finite, and simple and connected with multiple edges. We have calculated different Revan polynomials of these networks such as first Revan, first hyper Revan, modified first Revan, sum connectivity, second Revan, second hyper Revan, modified second Revan and the product connectivity, forgotton,  harmonic, symmetric division and inverse sum Revan polynomials. These indices have remarkable applications in fields of science, engineering and technology. We have also discussed the graphical behaviors of these networks which is very effective to know how the Revan polynomials change its behavior and position with the increase in network size and structure.