Computing Sanskruti Index of Titania Nanotubes
Let [latex]G=(V;E)[/latex] be a simple connected graph. The Sanskruti index was introduced by Hosamani and defined as [latex]S(G)=\sum_{uv \in E(G)}[/latex] [latex](\frac{S_uS_v}{S_u+S_v-2})^3[/latex] where [latex]S_u[/latex] is the summation of degrees of all neighbors of vertex [latex]u[/latex] in...
Main Authors: | Muhammad Shoaib Sardar, Xiang-Feng Pan, Wei Gao, Mohammad Reza Farahani |
---|---|
Format: | Article |
Language: | English |
Published: |
Ptolemy Scientific Research Press
2017-12-01
|
Series: | Open Journal of Mathematical Sciences |
Subjects: | |
Online Access: | https://openmathscience.com/computing-sanskruti-index-of-titania-nanotubes/ |
Similar Items
-
The Sanskruti index of trees and unicyclic graphs
by: Deng Fei, et al.
Published: (2019-08-01) -
About the Randić Connectivity, Modify Randić Connectivity and Sum-connectivity Indices of Titania Nanotubes TiO2(m,n)
by: Wei Gao, et al.
Published: (2017-03-01) -
Computing GA_{5} index of armchair polyhex nanotube
by: Mohammad Reza Farahani
Published: (2014-10-01) -
MOLECULAR DESCRIPTION OF COPPER (I) OXIDE AND COPPER (II) OXIDE
by: Wei Gao, et al. -
M-Polynomials and Topological Indices of Titania Nanotubes
by: Mobeen Munir, et al.
Published: (2016-10-01)