SOME BOUNDS FOR ECCENTRIC VERSION OF HARMONIC INDEX OF GRAPHS
Abstract
Keywords
References
- Referans1 Doslic, T. (2008) Vertex weighted Wiener polynomials for composite graphs. Ars Mathematica Contemporanea, 1; 66--80.
- Referans2 Ediz, S., Farahani, M. R. and Imran, M. (2017) On novel harmonic indices of certain nanotubes. International Journal of Advanced Biotechnology and Research, 8(4); 277--282.
- Referans3 Fajtlowicz, S. (1987) On conjectures of graffiti II. Congressus Numerantium, 60; 189-–197.
- Referans4 Ghorbani, M. and Hosseinzade, M.A. (2012) A new version of Zagreb indices. Filomat, 26; 93–-100.
- Referans5 Gross, J.L. and Yellen, J. (2004) Handbook of graph theory, Chapman Hall, CRC Press.
- Referans6 Gupta, S., Singh, M. and Madan, A.K.(2000) Connective eccentricity index: a novel topological descriptor for predicting biological activity. Journal of Molecular Graphics and Modelling, 18; 18–-25.
- Referans7 Gutman, I. and Trinajstic, N. (1972) Graph Theory and Molecular Orbitals. Total pi-Electron Energy of Alternant Hydrocarbons. Chemical Physics Letters, 17: 535--538.
- Referans8 Gutman, I., Ruscic, B., Trinajsti\'{c}, N. and Wilkox, C.F. (1975) Graph Theory and Molecular Orbitals. XII. Acyclic Polyenes. The Journal of Chemical Physics, 62(9):3399--3405.
Details
Primary Language
English
Subjects
-
Journal Section
Research Article
Authors
Yaşar Nacaroğlu
Türkiye
Publication Date
January 18, 2019
Submission Date
December 19, 2018
Acceptance Date
January 21, 2019
Published in Issue
Year 2019 Volume: 1 Number: 1