Minimum total irregularity index of tricyclic graphs

Hassan Ahmed; Akhlaq Ahmad Bhatti

Article Details

Minimum total irregularity index of tricyclic graphs

Authors:

Hassan Ahmed | Akhlaq Ahmad Bhatti

Publisher:

Kuwait University

Journal:

Kuwait Journal of Science Vol.50 Issue 2A, pp.0-0

Document Type:

Article

Publication Date:

10/2023

Document Language:

English

Document ID (Org No.):

2001943290

pISSN:

2307-4116

Abstract:

 The quantitative characterization of the topological structures of irregular graphs has beendemonstrated through several irregularity measures. In the literature, not only different chemical and physical properties can be well comprehended but also quantitative structure-activity relationship (QSPR) and quantitative structure-property relationship (QSAR) are documented through these measures. A simple graph G = (V;E) is a collection of V and E as vertex and edge sets respectively, with no multiple edges or loops. Keeping in view the importance of various irregularity measures, in (Abdo et al., 2014a) the authors defined the total irregularity of a simple graph G = G(V;E) as irrt(G) = 1 2Pu;v2V jdG(u).

Article Details

Minimum total irregularity index of tricyclic graphs

Authors: Hassan Ahmed | Akhlaq Ahmad Bhatti

Publisher: Kuwait University

Journal: Kuwait Journal of Science Vol.50 Issue 2A, pp.0-0

Document Type: Article

Publication Date: 10/2023

Document Language: English

Document ID (Org No.): 2001943290

pISSN: 2307-4116

Issues

Authors:

Hassan Ahmed | Akhlaq Ahmad Bhatti

Publisher:

Kuwait University

Journal:

Kuwait Journal of Science Vol.50 Issue 2A, pp.0-0

Document Type:

Article

Publication Date:

10/2023

Document Language:

English

Document ID (Org No.):

2001943290

pISSN:

2307-4116