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Omega and Cluj-Ilmenau Indices of Hydrocarbon Molecules “Polycyclic Aromatic Hydrocarbons PAHk”
Department of Mathematics, Maharani’s Science College for Women, Mysore, India
Department of Mathematics, The National Institute of Engineering, Mysuru, India
Department of Mathematics, Riphah Institute of Computing and Applied Sciences (RICAS), Riphah International University, Lahore, Pakistan
Department of Applied Mathematics, Iran University of Science and Technology (IUST), Tehran, Iran
- 1 Department of Mathematics, Maharani’s Science College for Women, Mysore, India
- 2 Department of Mathematics, The National Institute of Engineering, Mysuru, India
- 3 Department of Mathematics, Riphah Institute of Computing and Applied Sciences (RICAS), Riphah International University, Lahore, Pakistan
- 4 Department of Applied Mathematics, Iran University of Science and Technology (IUST), Tehran, Iran
Computational Chemistry·Volume 04, Issue 4·Pages 91–96·Published 19 October 2016·DOI10.4236/cc.2016.44009
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Abstract
A topological index is a numerical value associated with chemical constitution for correlation of chemical structure with various physical properties, chemical reactivity or biological activity. In this paper, we computed the Omega and Cluj-Ilumenau indices of a very famous hydrocarbon named as Polycyclic Aromatic Hydrocarbons PAHk for all integer number k.
KeywordsMolecular GraphHydrocarbonsTopological Indices
- John, P.E., Vizitiu, A.E., Cigher, S. and Diudea, M.V. (2007) CI Index in Tubular Nanostructures. MATCH Communications in Mathematical and in Computer Chemistry, 57, 479.
- Diudea, M.V. (2001) Wiener Index of Dendrimers. NOVA, New York.
- Trinjastic, N. (1992) Chemical Graph Theory. CRC Press, Boca Raton.
- Wiener, H. (1947) Structural Determination of Paraffin Boiling Points. Journal of the American Chemical Society, 69, 17-20. http://dx.doi.org/10.1021/ja01193a005
- Diudea, M.V. (2006) Omega Polynomial. Carpathian Journal of Mathematics, 22, 43-47. http://carpathian.ubm.ro/?m=past_issues&issueno=Vol
- Diudea, M.V. (2010) Counting Polynomials and Related Indices by Edge Cutting Procedures. MATCH Communications in Mathematical and in Computer Chemistry, 64, 569.
- Alaeiyan, M., Farahani, M.R. and Jamil, M.K. (2016) Computation of the Fifth Geometric Aithmetic Index for Polycyclic Aromatic Hydrocarbons . Applied Mathematics and Nonlinear Sciences, 1, 283-290. http://dx.doi.org/10.21042/AMNS.2016.1.00023
- Farahani, M.R., Jamil, M.K., Kanna, M.R.R. and Kumar, R.P. (2016) Computation on the Fourth Zagreb Index of Polycyclic Aromatic Hydrocarbons . Journal of Chemical and Pharmaceutical Research, 8, 41-45.
- Farahani, M.R., Jamil, M.K. and Kanna, M.R.R. (2016) The Multiplicative Zagreb eccentricity Index of Polycyclic Aromatic Hydrocarbons . International Journal of Scientific and Engineering Research, 7, 1132-1135.
- Farahani, M.R., Rehman, H.M., Jamil, M.K. and Lee, D.W. (2016) Vertex Version of PI Index of Polycyclic Aromatic Hydrocarbons . The Pharmaceutical and Chemical, 3, 138-141.
- Farahani, M.R., Rajesh Kanna, M.R., Pradeep Kumar, R. and Wang, S. (2016) The Vertex Szeged Index of Titania Carbon Nanotubes TiO2(m,n). International Journal of Pharmaceutical Sciences and Research, 7, 1000-08.
- Jamil, M.K., Farahani, M.R. and Rajesh Kanna, M.R. (2016) Fourth Geometric Arithmetic Index of Polycyclic Aromatic Hydrocarbons . The Pharmaceutical and Chemical Journal, 3, 94-99.
- Jamil, M.K., Farahani, M.R., Imran, M. and Malik, M.A. (2016) Computing Eccentric Version of Second Zagreb Index of Polycyclic Aromatic Hydrocarbons . Applied Mathematics and Nonlinear Sciences, 1, 247-251. http://dx.doi.org/10.21042/AMNS.2016.1.00019