Distance and eccentricity based invariants of windmill graph. (3rd October 2019)

• Record Type: Journal Article
• Authors: Kang, Shin Min; Hashim, Imran; Ahmad, Haseeb; Kwun, Young Chel
• Is Part Of: Journal of discrete mathematical sciences & cryptography. Volume 22:Number 7(2019)
• Page Start: 1323
• Page End: 1334
• Publication Date: 2019-10-03
• Subjects: 05C07 -- 05C35 -- 05C40; Hosoya polynomial -- Harary polynomial -- Schultz polynomial, eccentric connectivity polynomial -- Windmill graph; Computer science -- Mathematics -- Periodicals; Cryptography -- Periodicals; Computer science -- Mathematics; Cryptography; Periodicals; 004.0151
• DOI: 10.1080/09720529.2019.1691330
• Languages: English
• ISSNs: 0972-0529

Abstract

Abstract: In the fields of chemical graph theory, molecular topology, and mathematical chemistry, a topological index also known as a connectivity index is a type of a molecular descriptor that is calculated based on the molecular graph of a chemical compound. In this paper, we computed the Hosoya polynomial, Wiener index and hyper Wiener index of Windmill graph. We also computed Harary polynomial, Schultz polynomial, modified Schultz polynomial, eccentric connectivity polynomial, generalized Harary index, multiplicative Wiener index, Schultz index, modified Schultz index, eccentric connectivity index, etc for understudy families of graphs.