On Multiple Zagreb Indices of a Family of Hexagonal Nanotubes
Mohammad Reza Farahani, M. R. Rajesh Kanna
Physical Science International Journal · pp. 1–5 · Published 21 Nov 2015
10.9734/PSIJ/2016/21420Abstract
The First and Second Zagreb indices were first introduced by I. Gutman and N. Trinajstić in 1972. It is reported that these indices are useful in the study of anti-inflammatory activities of certain chemical instances, and in elsewhere. Recently, the First and Second Multiple Zagreb indices of a graph G, were introduced by M. Ghorbani and his co-authors in 2012. In this paper, we computed these new multiple Zagreb topological indices of a family of Hexagonal Nanotubes namely: Armchair Polyhex Nanotubes.
References (30)
- 1 Handbook of Molecular Descriptors [DOI]
- 2 Introduction to graph theory [DOI]
- 3 Concepts and applications of molecular similarity
- 4 Graph theory and molecular orbitals. XII. Acyclic polyenes [DOI]
- 5 Graphs of Extremal Weights.
- 6 Mathematical Concepts in Organic Chemistry [DOI]
- 7 The Zagreb Indices 30 Years After
- 8 From Chemical Topology to Three-Dimensional Geometry [DOI]
- 9 Multiplicative Versions of First Zagreb Index
- 10 NOTE ON MULTIPLE ZAGREB INDICES [DOI]
- 11 Some properties of the reformulated Zagreb indices [DOI]
- 12 Some connectivity indices and zagreb index of polyhex nanotubes.
- 13 Some properties of the Narumi–Katayama index [DOI]
- 14 Upper bounds for the Zagreb indices and the spectral radius of series‐parallel graphs [DOI]
- 15 Zagreb Indices and Zagreb Polynomials of Polycyclic Aromatic Hydrocarbons PAHs
- 16 Trees with maximal second Zagreb index and prescribed number of vertices of the given degree
- 17 MODIFIED NARUMI-KATAYAMA INDEX
- 18 Computing GA_{5} index of armchair polyhex nanotube
- 19 ON THE FOURTH ATOM-BOND CONNECTIVITY INDEX OF ARMCHAIR POLYHEX NANOTUBES
- 20 COMPUTING WIENER AND SZEGED INDICES OF AN ACHIRAL POLYHEX NANOTORUS
- 21 On the discriminatory power of the Zagreb indices for molecular graphs
- 22 On Discriminativity of Zagreb Indices [DOI]
- 23 The First and Second Zagreb Indices, First and Second Zagreb Polynomials of HAC5C6C7[p,q] and HAC5C7[p,q] Nanotubes
- 24 Computing the First and Third Zagreb Polynomials of Cartesian Product of Graphs [DOI]
- 25 Fifth Geometric-Arithmetic Index of Polyhex Zigzag TUZC6[m,n] Nanotube and Nanotori [DOI]
- 26 Computing the PI index of some chemical graphs related to nanostructures [DOI]
- 27 CHROMATIC POLYNOMIALS OF SOME NANOTUBES
- 28 Zagreb Indices: Extension to Weighted Graphs Representing Molecules Containing Heteroatoms*
- 29 Zagreb index, Zagreb Polynomial of Circumcoronene Series of Benzenoid
- 30 Topological Indices and Related Descriptors in QSAR and QSPR [DOI]
Cited by 1
Wei Gao, Mohammad R. Farahani, Muhammad K. Jamil · The Open Biotechnology Journal · 2016
Related research
- A Computational Approach on Fenofibrate Drug Using Degree-Based Topological Indices and M-polynomials — shares topic coverage
- On the QSPR Analysis of Diabetic Nephropathy with the Degree-based Topological Indices — shares topic coverage
- The Degree Based Topological Indices of Ceria Oxide — shares topic coverage
- Correlation of the Eccentricity Zagreb Index with Physical Properties of Alkanes — shares topic coverage
- S-Index of Different Graph Operations — shares topic coverage
Article metrics
Real usage data collected on this platform.
20
Page views
0
PDF downloads
1
Outbound clicks
1
Citations
Views over time
Views by country
Approximate, from request IP at view time — not citizenship or institution. Countries with fewer than 5 views are grouped as "Other".
Traffic sources
Referring site, by host.
Views and downloads exclude known bots/crawlers. Citations combines this platform's own DOI-resolved index with each external source's own reported total — see Cited by above for individually listed citing works. Last refreshed 0 seconds ago.