On M-polynomial and some topological indices of Favipiravir (<i>T</i> – 705) and Ribavirin

Bharali, A.; Pegu, Aditya; Agarwal, Priyanka; Chamua, Monjit

doi:10.1080/09720529.2021.2014149

Cited by 2 publications

(1 citation statement)

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“…Jung et al [18] proposed reverse atom bond connectivity index and reverse geometric arithmetic index, and then reverse degree indices have attracted many researchers for computing chemical structures [19][20][21] and molecular drugs [22][23][24]. In recent papers [25][26][27][28][29][30][31] various distance/degree based topological indices of dexamethasone, molnupiravir, baricitinib, ribavirin, pioglitazone, favipiravir, nirmatrelivir, and temperature based topological indices [32] of sofosbuvir, ribavirin were computed and the reverse degree-based topological indices of certain COVID-19 drugs were discussed [33].…”

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confidence: 99%

Linear versus cubic regression models for analyzing generalized reverse degree based topological indices of certain latest corona treatment drug molecules

Arockiaraj¹,

Greeni

Kalaam

2023

Int J of Quantum Chemistry

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The major challenges encountered by medical researchers in developing new drugs are time consumption, increased cost, establishing a safety profile for the drugs, poor solubility, and inadequate experimental data. In its theoretical aspects, chemical graph theory plays a vital role in drug design and development by analyzing the structural parameters of molecules. Topological indices aim at the mathematical representation of a molecular structure, which is used to analyze the effectiveness of drugs and enhance the drug development process. In this study, we consider certain recently used drugs such as dexamethasone, molnupiravir, nirmatrelvir, ivermectin, ribavirin, baricitinib, favipiravir, duvelisib, L‐ascorbic acid, sofosbuvir, remdesivir, and pioglitazone for omicron, delta and other variants of coronaviruses. For these drug molecules, we propose a generalized form of reverse degree parameters and compute their associated topological indices with limiting behaviors. We undertake QSPR study on the potential of generalized reverse‐degree indices using linear and cubic regression models.

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