This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 3.0 License.
M. R. Farahani, M. K. Jamil and M. Imran, (2016), Vertex PIv Topological Index of Titania Carbon Nanotubes TiO2(m,n), Applied Mathematics and Nonlinear Sciences, 1, No 1, 175-182. 10.21042/AMNS.2016.1.00013FarahaniM. R.JamilM. K.ImranM.2016Vertex PIv Topological Index of Titania Carbon Nanotubes TiO2(m,n)1117518210.21042/AMNS.2016.1.00013Open DOISearch in Google Scholar
M. K. Jamil, M. R. Farahani, M. Imran and M. A. Malik, (2016), Computing Eccentric Version of Second Zagreb Index of Polycyclic Aromatic Hydrocarbons PAHk, Applied Mathematics and Nonlinear Sciences, 1, No 1, 247-252. 10.21042/AMNS.2016.1.00019JamilM. K.FarahaniM. R.ImranM.MalikM. A.2016Computing Eccentric Version of Second Zagreb Index of Polycyclic Aromatic Hydrocarbons PAHk1124725210.21042/AMNS.2016.1.00019Open DOISearch in Google Scholar
W. Gao, W. Wang, M. K. Jamil and M. R. Farahani, (2016), Electron Energy Studying of Molecular Structures via Forgotten Topological Index Computation, Journal of Chemistry, Volume 2016, Article ID 1053183, 7 pages. doi10.1155/2016/1053183GaoW.WangW.JamilM. K.FarahaniM. R.2016Electron Energy Studying of Molecular Structures via Forgotten Topological Index Computation2016Article ID 10531837doi10.1155/2016/1053183Open DOISearch in Google Scholar
W. Gao, M. R. Farahani and M. K. Jamil, (2016), The eccentricity version of atom-bond connectivity index of linear polycene parallelogram benzenoid ABC5(P(n,n)), Acta Chimica Slovenica, 63, No 2, 376-379. 10.17344/acsi.2016.2378GaoW.FarahaniM. R.JamilM. K.2016The eccentricity version of atom-bond connectivity index of linear polycene parallelogram benzenoid ABC5(P(n,n))63237637910.17344/acsi.2016.237827333562Open DOISearch in Google Scholar
W. Gao, W. Wang and M. R. Farahani, (2016), Topological Indices Study of Molecular Structure in Anticancer Drugs, Journal of Chemistry, Volume 2016, Article ID 3216327, 8 pages. 10.1155/2016/3216327GaoW.WangW.FarahaniM. R.2016Topological Indices Study of Molecular Structure in Anticancer Drugs2016Article ID 3216327810.1155/2016/3216327Open DOISearch in Google Scholar
W. Gao, M. R. Farahani and L. Shi, (2016), The forgotten topological index of some drug structures, Acta Medica Mediterranea, 32, 579-585.GaoW.FarahaniM. R.ShiL.2016The forgotten topological index of some drug structures3257958510.1155/2016/1053183Search in Google Scholar
W. Gao, M. K. Siddiqui, M. Imran, M. K. Jamil and M. R. Farahani, (2016), Forgotten topological index of chemical structure in drugs, Saudi Pharmaceutical Journal, 24, No 3, 258-264. 10.1016/j.jsps.2016.04.012GaoW.SiddiquiM. K.ImranM.JamilM. K.FarahaniM. R.2016Forgotten topological index of chemical structure in drugs24325826410.1016/j.jsps.2016.04.012488117427275112Open DOISearch in Google Scholar
W. Gao and W. Wang, (2014), Second Atom-Bond Connectivity Index of Special Chemical Molecular Structures, Journal of Chemistry, Volume 2014, Article ID 906254, 8 pages. 10.1155/2014/906254GaoW.WangW.2014Second Atom-Bond Connectivity Index of Special Chemical2014Article ID 906254810.1155/2014/906254Open DOISearch in Google Scholar
W. Gao and W. Wang, (2015), The Vertex Version of Weighted Wiener Number for Bicyclic Molecular Structures, Computational and Mathematical Methods in Medicine, Volume 2015, Article ID 418106, 10 pages. 10.1155/2015/418106GaoW.WangW.2015The Vertex Version of Weighted Wiener Number for Bicyclic Molecular Structures2015Article ID 4181061010.1155/2015/418106465740726640513Open DOISearch in Google Scholar
W. Gao and W. Wang, (2016), The eccentric connectivity polynomial of two classes of nanotubes, Chaos, Solitons & Fractals, 89, 290-294. 10.1016/j.chaos.2015.11.035GaoW.WangW.2016The eccentric connectivity polynomial of two classes of nanotubes8929029410.1016/j.chaos.2015.11.035Open DOISearch in Google Scholar
J.A. Bondy and U.S.R. Murty, (2008), Graph Theory, Springer-Verlag London.BondyJ.A.MurtyU.S.R.2008Springer-VerlagLondon10.1007/978-1-84628-970-5Search in Google Scholar
Y. Alizadeh, A. Iranmanesh and T. Došlić, (2013), Additively weighted Harary index of some composite graphs, Discrete Mathematics, 313, No 1, 26-34. 10.1016/j.disc.2012.09.011AlizadehY.IranmaneshA.DošlićT.2013Additively weighted Harary index of some composite graphs3131263410.1016/j.disc.2012.09.011Open DOISearch in Google Scholar
J. Sedlar, (2015), Extremal unicyclic graphs with respect to additively weighted Harary index, Miskolc Mathematical Notes, 16, No 2, 1163-1180. 10.18514/MMN.2015.808SedlarJ.2015Extremal unicyclic graphs with respect to additively weighted Harary index1621163118010.18514/MMN.2015.808Open DOISearch in Google Scholar
L. Pourfaraj and M. Ghorbani, (2014), Remarks on the reciprocal degree distance, Studia Universitatis Babes-Bolyai, Chemia, 59, No 1, 29-34.PourfarajL.GhorbaniM.2014Remarks on the reciprocal degree distance591293410.5038/1937-8602.59.1.2Search in Google Scholar
K. Pattabiraman and M. Vijayaragavan, (2014), Reciprocal degree distance of product graphs, Discrete Applied Mathematics, 179, 201-213. 10.1016/j.dam.2014.07.020PattabiramanK.VijayaragavanM.2014Reciprocal degree distance of product graphs17920121310.1016/j.dam.2014.07.020Open DOISearch in Google Scholar
A. Hamzeh, A. Iranmanesh, S. Hossein-Zadeh and M. V. Diudea, (2012), Generalized degree distance of trees, unicyclic and bicyclic graphs, Studia Universitatis Babes-Bolyai, Chemia, 57, No 4, 73-85.HamzehA.IranmaneshA.Hossein-ZadehS.DiudeaM. V.20125747385Search in Google Scholar
A. Hamzeh, A. Iranmanesh and S. Hossein-Zadeh, (2013), Minimum generalized degree distance of n−vertex tricyclic graphs, Journal of Inequalities and Applications, 2013:548. 10.1186/1029-242X-2013-548HamzehA.IranmaneshA.Hossein-ZadehS.2013Minimum generalized degree distance of n−vertex tricyclic graphs201354810.1186/1029-242X-2013-548Open DOISearch in Google Scholar
E. Estrada, L. Torres, L. Rodríguez and I. Gutman, (1998), An atom-bond connectivity index: Modelling the enthalpy of formation of alkanes, Indian Journal of Chemistry Section A, 37, No 10, 849-855.EstradaE.TorresL.RodríguezL.GutmanI.1998An atom-bond connectivity index: Modelling the enthalpy of formation of alkanes3710849855Search in Google Scholar
D. Vukičević and B. Furtula, (2009), Topological index based on the ratios of geometrical and arithmetical means of end-vertex degrees of edges, Journal of Mathematical Chemistry, 46, No 4, 1369-1376. 10.1007/s10910-009-9520-xVukičevićD.FurtulaB.2009Topological index based on the ratios of geometrical and arithmetical means of end-vertex degrees of edges4641369137610.1007/s10910-009-9520-xOpen DOISearch in Google Scholar
B. Zhou, I. Gutman, B. Furtula and Z. Du, (2009), On two types of geometric-arithmetic index, Chemical Physics Letters, 482, No 1-3, 153-155. 10.1016/j.cplett.2009.09.102ZhouB.GutmanI.FurtulaB.DuZ.2009On two types of geometric-arithmetic index4821-315315510.1016/j.cplett.2009.09.102Open DOISearch in Google Scholar
J. M. Rodríguez and J. M. Sigarreta, (2015), On the Geometric-Arithmetic Index, MATCH Communications in Mathematical and in Computer Chemistry, 74, No 1, 103-120.RodríguezJ. M.SigarretaJ. M.2015On the Geometric-Arithmetic Index741103120Search in Google Scholar
J. M. Rodríguez and J. M. Sigarreta, (2016), Spectral properties of geometric-arithmetic index, Applied Mathematics and Computation, 277, 142-153. 10.1016/j.amc.2015.12.046RodríguezJ. M.SigarretaJ. M.2016Spectral properties of geometric-arithmetic index27714215310.1016/j.amc.2015.12.046Open DOISearch in Google Scholar
J. M. Rodríguez and J. M. Sigarreta, (2015), Spectral study of the Geometri-Arithmetic Index, MATCH Communications in Mathematical and in Computer Chemistry, 74, No 1, 121-135.RodríguezJ. M.SigarretaJ. M.2015Spectral study of the Geometri-Arithmetic Index741121135Search in Google Scholar
M. N. Husin, R. Hasni, M. Imran and H. Kamarulhaili, (2015), The edge version of geometric arithmetic index of nanotubes and nanotori, Optoelectronics and Advanced Materials-Rapid Communications, 9, No 9-10, 1292-1300.HusinM. N.HasniR.ImranM.KamarulhailiH.2015The edge version of geometric arithmetic index of nanotubes and nanotori99-1012921300Search in Google Scholar
A. Bahrami and M. Alaeiyan, (2015), Fifth Geometric-Arithmetic Index of H−Naphtalenic Nanosheet [4n,2m], Journal of Computational and Theoretical Nanoscience, 12, No 4, 689-690. 10.18514/MMN.2015.1423BahramiA.AlaeiyanM.2015Fifth Geometric-Arithmetic Index of H−Naphtalenic Nanosheet [4n,m]12468969010.18514/MMN.2015.1423Open DOISearch in Google Scholar
J. M. Sigarreta, (2015), Bounds for the geometric-arithmetic index of a graph, Miskolc Mathematical Notes, 16, No 2, 1199-1212. 10.1166/jctn.2015.4145SigarretaJ. M.2015Bounds for the geometric-arithmetic index of a graph1621199121210.1166/jctn.2015.4145Open DOISearch in Google Scholar
T. Divnić, M. Milivojević and L. Pavlović, (2014), Extremal graphs for the geometric-arithmetic index with given minimum degree, Discrete Applied Mathematics, 162, 386-390. 10.1016/j.dam.2013.08.001DivnićT.MilivojevićM.PavlovićL.2014Extremal graphs for the geometric-arithmetic index with given minimum degree16238639010.1016/j.dam.2013.08.001Open DOISearch in Google Scholar
K. C. Das and N. Trinajstić, (2012), Comparison Between Geometric-arithmetic Indices, Croatica Chemica Acta, 85, No 3, 353-357. 10.5562/cca2005DasK. C.TrinajstićN.2012Comparison Between Geometric-arithmetic Indices85335335710.5562/cca2005Open DOISearch in Google Scholar
A. Mahmiani, O. Khormali and A. Iranmanesh, (2012), On the edge version of geometric-arithmetic index, Digest Journal of Nanomaterials and Biostructures, 7, No 2, 411-414.MahmianiA.KhormaliO.IranmaneshA.2012On the edge version of geometric-arithmetic index72411414Search in Google Scholar
G. H. Fath-Tabar, S. Hossein-Zadeh and A. Hamzeh, (2011), On the First Geometric-Arithmetic Index of Product Graphs, Utilitas Mathematica, 86, 279-287.Fath-TabarG. H.Hossein-ZadehS.HamzehA.2011On the First Geometric-Arithmetic Index of Product Graphs86279287Search in Google Scholar
G. Fath-Tabar, B. Furtula and I. Gutman, (2010), A new geometric-arithmetic index, Journal of Mathematical Chemistry, 47, 477-486. 10.1007/s10910-009-9584-7Fath-TabarG.FurtulaB.GutmanI.2010A new geometric-arithmetic index4747748610.1007/s10910-009-9584-7Open DOISearch in Google Scholar
K.Ch. Das, I. Gutman and B. Furtula, (2011), On the first geometric-arithmetic index of graphs, Discrete Applied Mathematics, 159, No 17, 2030-2037. 10.1016/j.dam.2011.06.020DasK. Ch.GutmanI.FurtulaB.2011On the first geometric-arithmetic index of graphs159172030203710.1016/j.dam.2011.06.020Open DOISearch in Google Scholar
I. Gutman and B. Furtula, (2011), Estimating the second and third geometric-arithmetic indices, Hacettepe Journal of Mathematics and Statistics, 40, No 1, 69-76.GutmanI.FurtulaB.2011Estimating the second and third geometric-arithmetic indices4016976Search in Google Scholar
B. Furtula and I. Gutman, (2011), Relation between second and third geometric-arithmetic indices of trees, Journal of Chemometrics, 25, No 2, 87-91. 10.1002/cem.1342FurtulaB.GutmanI.2011Relation between second and third geometric-arithmetic indices of trees252879110.1002/cem.1342Open DOISearch in Google Scholar
H. Shabani, A. R. Ashrafi and I. Gutman, (2010), Geometric-arithmetic index: an algebraic approach, Studia Universitatis Babes-Bolyai, Chemia, 4, 107-112.ShabaniH.AshrafiA. R.GutmanI.2010Studia Universitatis Babes-BolyaiChemia4107112Search in Google Scholar
D.-W. Lee, (2013), Upper and lower bounds of the fourth geometric-arithmetic index, AKCE International Journal of Graphs and Combinatorics, 10, No 1, 69-76.LeeD.-W.2013Upper and lower bounds of the fourth geometric-arithmetic index1016976Search in Google Scholar
M. Kobeissi and M. Mollard, (2002), Spanning graphs of hypercubes: starlike and double starlike trees, Discrete Mathematics, 244, No 1-3, 231-239. 10.1016/S0012-365X(01)00086-3KobeissiM.MollardM.2002Spanning graphs of hypercubes: starlike and double starlike trees2441-323123910.1016/S0012-365X(01)00086-3Open DOISearch in Google Scholar
G.R. Omidi and K. Tajbakhsh, (2007), Starlike trees are determined by their Laplacian spectrum, Linear Algebra and its Applications, 422, No 2-3, 654-658. doi 10.1016/j.laa.2006.11.028OmidiG.R.TajbakhshK.2007Starlike trees are determined by their Laplacian spectrum4222-365465810.1016/j.laa.2006.11.028Open DOISearch in Google Scholar
G. R. Omidi, E. Vatandoost, (2010), Starlike trees with maximum degree 4 are determined by their signless Laplacian spectra, Electronic Journal of Linear Algebra, 20, 274-290.OmidiG. R.VatandoostE.2010Starlike trees with maximum degree 4 are determined by their signless Laplacian spectra2027429010.13001/1081-3810.1373Search in Google Scholar
C. Betancur, R. Cruz and J. Rada, (2015), Vertex-degree-based topological indices over starlike trees, Discrete Applied Mathematics, 185, 18-25. 10.1016/j.dam.2014.12.021BetancurC.CruzR.RadaJ.2015Vertex-degree-based topological indices over starlike trees185182510.1016/j.dam.2014.12.021Open DOISearch in Google Scholar
R. Farooq, N. Nazir, M. A. Malik and M. Arfan, (2015), Eccentricity based topological indices of a hetrofunctional dendrimer, Journal of optoelectronics and advanced materials, 17, No 11-12, 1799-1807.FarooqR.NazirN.MalikM. A.ArfanM.2015Eccentricity based topological indices of a hetrofunctional dendrimer1711-1217991807Search in Google Scholar