Hosoya Polynomial of Graphs Belonging to Twist Knots
There is a deep relationship between knot theory and graph theory. Graphs are effective tools forstudies into knot theory. It is possible to switch between the two theories by forming the graphs of knots. Thus, thestudy areas of the two theories meet on a common ground.
ŞAHİN, Abdulgani, ŞAHİN, Bünyamin
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Multifractal based topological characterization of perovskite crystal and predictive analysis on its physical properties. [PDF]
Yogalakshmi K, Easwaramoorthy D.
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Neighborhood degree sum-based molecular descriptors of fractal and Cayley tree dendrimers. [PDF]
Mondal S, De N, Pal A.
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Computation of the Face Index of Certain Polycyclic Aromatic Hydrocarbons. [PDF]
Parkash J, Negi S, Bhat VK.
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Sequentially Estimating the Approximate Conditional Mean Using Extreme Learning Machines. [PDF]
Huo L, Cho JS.
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Hosoya polynomial, Wiener and Hyper-Wiener indices of some regular graphs
Let G be a graph. The distance d(u,v) between two vertices u and v of G is equal to the length of a shortest path that connects u and v. The Wiener index W(G) is the sum of all distances between vertices of G, whereas the hyper-Wiener index WW(G) is defined as ( ) ( ) ( ) ( ) ( ) 2 {u,v} V G WW G d v u d v u , , .
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Predictive modeling of ADME properties using M-polynomial based topological indices for biocompatible polysaccharides. [PDF]
Ahmed WE +3 more
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Evaluation of antiarrhythmia drug through QSPR modeling and multi criteria decision analysis. [PDF]
Iqbal S +4 more
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Computation of differential and integral operators using M -polynomials of gold crystal. [PDF]
Khan AR +5 more
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Topological indices and QSPR/QSAR analysis of some antiviral drugs being investigated for the treatment of COVID-19 patients. [PDF]
Kirmani SAK, Ali P, Azam F.
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