Browsing by Author "Hussain, Sabir"

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Closed Formulas of Topological Properties for Remdesivir (C27h35n6o8p)
(Sami Publishing Co-spc, 2021) Hussain, Sabir; Alsinai, Ammar; Afzal, Deeba; Maqbool, Ayesha; Afzal, Farkhanda; Cancan, Murat
Coronavirus is able to cause illnesses ranging from the common flu to severe respiratory disease. Today there is great competition among researchers and physcisians to cure COVID-19. Remdesivir is being studied for the COVID-19 treatment In this article, we presented the topological analysis of remdesivir with the help of M-polynomial. Proofs of the closed form of some topological indices via M-polynomial are also included in this article. [GRAPHICS] .
New Degree-Based Topological Descriptors Via M Polynomial of Boron Α-Nanotube
(Sami Publishing Co-spc, 2020) Afzal, Deeba; Hussain, Sabir; Aldemir, Mehmet Serif; Farahani, Mohammad Reza; Afzal, Farkhanda
The study of molecular structure having size less than 100 nm is called nanotechnology. Nano-materials have vast applications in different fields. Boron alpha-nanotube is very famous in Nano-science. In this article, we computed some important topological indices of this structure using their M-polynomial along with plotting the results.
On Topological Aspects of Silicate Network Using M-Polynomial
(Taylor & Francis Ltd, 2021) Afzal, Farkhanda; Alsinai, Ammar; Hussain, Sabir; Afzal, Deeba; Chaudhry, Faryal; Cancan, Murat
M-polynomial is introduced as a graph polynomial to re-cover closed formulas of degree based topological indices by using some suitable operators. These topological indices have a predicting ability about the properties of organic molecules. Silicate network (phyllosilicates) belonging to an important group of minerals that includes talc, micas, serpentine, clay, and chlorite minerals. These minerals have much importance in the chemical industry. The aim of this paper is to explore the silicate network through M-polynomial and some degree-based topological indices. Results are also elaborated by plotting with graphs.
Some New Topological Indices of Silicate Network Via M-Polynomial
(Taru Publications, 2020) Cancan, Murat; Afzal, Deeba; Hussain, Sabir; Maqbool, Ayesha; Afzal, Farkhanda
The numerical encoding of chemical structure with topological indices is currently growing in chemical graph theory. An important aspect of these topological indices related with the prediction of the characteristic given by the chemical structure of the molecule. This paper utilizing a specific developed method, named M-polynomial, to calculate the topological indices of silicate network. We also plot the topological indices.
Theoretical Study of Benzene Ring Embedded in P-Type Surface in 2d Network Using Some New Degree Based Topological Indices Via M-Polynomial
(Sami Publishing Co-spc, 2021) Hussain, Sabir; Afzal, Farkhanda; Afzal, Deeba; Farahani, Mohammad Reza; Cancan, Murat; Ediz, Suleyman
Algebraic polynomials play an important role in theoretical chemistry because these can reflect the properties of the chemical compound. M-polynomial is also an algebraic polynomial that is used to find the expressions of several degree dependent topological indices. These topological indices have the ability to explore the information store in the chemical molecule. In this work, we computed the M-polynomial and then obtained the degree-based topological indices for the benzene ring embedded in P-type-surface in 2D network We also explored the results graphically.