2020
DOI: 10.1016/j.jsps.2020.07.010
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Degree-based topological indices and polynomials of hyaluronic acid-curcumin conjugates

Abstract: Quantitative structure–activity relationship (QSAR) represents quantitative correlation of chemical structural features called as molecular descriptors and pharmacological activity as response endpoints. Topological index is a molecular descriptor extensively used to study QSAR of pharmaceuticals to assess their molecular characteristics by numerical computation. Theoretical assessment of drug like molecules helps to expedite the drug design and discovery process by rationalizing the lead identification, lead … Show more

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Cited by 44 publications
(34 citation statements)
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“…Zheng et al [21] and Jahanbani et al [22] computed degree‐based TIs of Hyaluronic Acid‐Paclitaxel conjugates' molecular structure in cancer treatment. Ali et al calculated degree‐based TIs and polynomials of hyaluronic acid‐curcumin conjugates [23]. Wang computed TIs of hyaluronic acid [24].…”
Section: Introductionmentioning
confidence: 99%
“…Zheng et al [21] and Jahanbani et al [22] computed degree‐based TIs of Hyaluronic Acid‐Paclitaxel conjugates' molecular structure in cancer treatment. Ali et al calculated degree‐based TIs and polynomials of hyaluronic acid‐curcumin conjugates [23]. Wang computed TIs of hyaluronic acid [24].…”
Section: Introductionmentioning
confidence: 99%
“…Numerous such descriptors have been considered in theoretical chemistry and have found some applications, especially in QSPR/QSAR/QSTR research. [9][10][11][12][13][14][15][16][17][18][19][20][21][22]…”
Section: Introductionmentioning
confidence: 99%
“…Owing to enormous pharmaceutical interests of HAcurcumin conjugates, very recently, Ali et al [60] investigated many degrees based topological indices and polynomial of HA-curcumin conjugates using the general inverse sum indeg index ISI (α,β) .…”
Section: Introductionmentioning
confidence: 99%
“…[14] β + n[54] α[15] β + n[60] α[16] β + 5n[49] α[14] β + 4n[56] α [15] β + 4n[70] α [17] β +(4n − 1)[64] α [16] β + 3n[80] α [18] β + 3n[90] α [19] β + n[99] α 20 β + 2n[110] α [21] β . + 6n[12] α [7] β + 4n[18] α [9] β + 5n[21] α [10] β + n[24] α [11] β + 6n[16] α [8] β + 6n[20] α [9] β + 2n[24] α [10] β + 2n[28] α [11] β +[32] α [12] β + 2n[36] α [13] β + 2n[40] α [14] β +[25] α [10] β + n[30] α [11] β +(6n + 2)[35] α [12] β + n[40] α [13] β + 4n[36] α [12] β +(9n − 2)[42] α [13] β +(10n − 2)[48] α [14] β + n[54] α [15] β + n[60] α [16] β + 5n[49] α [14] β + 4n[56] α [15] β + 4n[70] α [17] β +(4n − 1)[64] α [16] β + 3n[80] α [18] β + 3n[90] α [19] β + n[99] α [20] β + 2n[110] α [21] β .For α � − (1/2) and β � 0, equation(56) gives the ve-degree Randić index, i.e.,…”
mentioning
confidence: 99%