The main target of this paper is to obtain the explicit interpretation of F-index in terms of the graph size and maximum or minimum vertex degrees of special splice graphs.
📌 3 Maddede Bu Makale
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Amaç & Hipotez:Some chemically interesting graphs can be derived from simpler graphs by some graph operations.
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Temel Bulgular & Veri:One of the most relevant among these interesting graphs is named as splice graphs.
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Sonuç & Katkı:The main target of this paper is to obtain the explicit interpretation of F-index in terms of the graph size and maximum or minimum vertex degrees of special splice graphs.
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Alan Parametreleri
Özet
Some chemically interesting graphs can be derived from simpler graphs by some graph operations. One of the most relevant among these interesting graphs is named as splice graphs. They are related to RNA sequencing and therefore is of great interest. The main target of this paper is to obtain the explicit interpretation of F-index in terms of the graph size and maximum or minimum vertex degrees of special splice graphs.
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Bu Makaleye Atıf Yap
LOKESHA, V., JAIN, S., MUDDALAPURAM, M., ÇEVİK, A. S., CANGÜL, İ. N. (2020). BOUNDS FOR THE SUM OF CUBES OF VERTEX DEGREES OF SPLICE GRAPHS. TWMS (Turkic World Mathematical Society) Journal of Applied and Engineering Mathematics, Cilt: 10 - Sayı: 3, 741–750. https://ajindex.com/articles/327590
Ashrafi, A. R., Doˇsli´c, T. and Hamzeh, A., (2010), The Zagreb coindices of graph operations, Discrete Applied Mathematics, 158, pp. 1571-1578
Azari, M. and Divanpour, H., (2017), Splices, links and their edge-degree distances, Transactions on Combinatorics, 6 (4), pp. 29-42
Bhartiya, D., Kapoor, S., Jalali, S. et al., (2012), Conceptual approaches for lncRNA drug discovery and future strategies, Expert Opin. Drug Discov., 7 (6), pp. 503–513
Bindusree, A. R., Cangul, I. N., Lokesha, V. and Cevik, A. S., (2016), Zagreb polynomial of three graph operators, Filomat, 30 (7), pp. 1979–1986
Chen, X., Yan, C. C., Zhang, X. and You, Z. H., (2017), Long non-coding RNAs and complex diseases: from experimental results to computational models, Brief Bioinform., 18 (4), pp. 558–576
Congrains, A., Kamide, K., Oguro, R. et al., (2012), Genetic variants at the 9p21 locus contribute to atherosclerosis through modulation of ANRIL and CDKN2A/B, Atherosclerosis, 220 (2), pp. 449–455
Das, K. C., Xu, K. and Nam, J., (2015), Zagreb indices of graphs, Front. Math. China, 10 (3), pp. 567-582
De, N., (2017), Computing F-index of different corona products of graphs, Bulletin of Mathematical Sciences and Applications, 19, pp. 24-30
Doslic, T., (2005), Splices, links and their degree-weighted Wiener polynomials, Graph Theory Notes, 48, pp. 47–55
Fath-Tabar, G. H., (2011), Old and new Zagreb index, MATCH Communications in Mathematical and in Computer Chemistry, 65, pp. 79-84
Furtula, B. and Gutman, I., (2015), Forgotten topological index, Journal of Mathematical Chemistry, 53, pp. 1184-1190
Gupta, C. K., Lokesha, V. and Shetty, S. B.,m (2016), On the Symmetric division deg index of graph, South East Asian Journal of Mathematics, 4 (11), pp. 59-80
Gupta, C. K., Lokesha, V., Shetty, S. B. and Ranjini, P. S., (2017), Graph Operations on Symmetric Division Deg Index of Graphs, Palestine Journal Of Mathematics, 6 (1), pp. 280-286
Gutman, I. and Trinajstic, N., (1972), Graph theory and molecular orbitals. Total π-electron energy of alternant hydrocarbons, Chemical Physics Letters, 17, pp. 535-538
Gutman, I. and Das, K. C., (2004), The first Zagreb indices 30 years after, MATCH Communications in Mathematical and in Computer Chemistry, 50, pp. 83-92
Han, S., Liang, Y., Ma, Q., Xu, Y., Zhang, Y., Du, W., Wang, C. and Li, Y., (2018), LncFinder: an integrated platform for long non-coding RNA identification util