Calculation of topological indices along with MATLAB coding in QSPR analysis of calcium channel-blocking cardiac drugs

IF 1.7 3区 化学 Q3 CHEMISTRY, MULTIDISCIPLINARY
Mehri Hasani, Masoud Ghods
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Abstract

In this research, medications used for treating heart disease, specifically focusing on calcium channel blockers, were analyzed. A computer-based computing technique was used to simplify calculations and data analysis. Using MATLAB coding, we calculated their degree-based topological indices obtained from the M-polynomial. Various regression analyses were used to establish a relationship between these indices and the physicochemical features of the drugs. QSPR models were created to determine the effectiveness by correlating these indices with eight physicochemical features of the drugs. Confidence intervals were calculated at a 95% level for the intercept and slope in the linear regression models. The results indicate that the inverse sum indeg index (I) proved to be the most dependable indices for predicting boiling point, flashpoint, and enthalpy of vaporization. The symmetric division index (SDD) was effective in forecasting polarizability and molar refractivity, while the second modified Zagreb index (\(^{m}M_{2}\)) emerged as the best predictor for molar volume in linear, quadratic, and cubic regression models. Furthermore, the forgotten index (F) was identified as the top estimator for boiling point, flashpoint, enthalpy, and polar surface area in both quadratic and cubic regression models. Lastly, the SDD index, with a correlation coefficient of R = 1, is proposed as the most accurate estimator for the characteristics of polar surface area in quadratic, and cubic regression equations. Calculated feature values show a strong correlation with the actual values, indicating the indices’ reliable predictive capabilities.

Abstract Image

在钙通道阻滞类心脏病药物的 QSPR 分析中使用 MATLAB 编码计算拓扑指数
本研究分析了治疗心脏病的药物,特别是钙通道阻滞剂。为了简化计算和数据分析,我们采用了基于计算机的计算技术。通过 MATLAB 编码,我们计算了从 M 多项式得到的基于度的拓扑指数。通过各种回归分析,建立了这些指数与药物理化特征之间的关系。通过将这些指数与药物的八个理化特征相关联,我们建立了 QSPR 模型来确定药物的有效性。对线性回归模型中的截距和斜率进行了置信区间计算,置信度为 95%。结果表明,在预测沸点、闪点和汽化焓时,反和 indeg 指数 (I) 被证明是最可靠的指数。对称分割指数(SDD)可有效预测极化率和摩尔折射率,而第二修正萨格勒布指数(\(^{m}M_{2}\))在线性、二次和三次回归模型中成为摩尔体积的最佳预测指标。此外,在二次和三次回归模型中,被遗忘指数(F)被认为是沸点、闪点、焓和极性表面积的最佳预测指标。最后,相关系数为 R = 1 的 SDD 指数被认为是二次和三次回归方程中极性表面积特征最准确的估计值。计算得出的特征值与实际值具有很强的相关性,表明这些指数具有可靠的预测能力。
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来源期刊
Journal of Mathematical Chemistry
Journal of Mathematical Chemistry 化学-化学综合
CiteScore
3.70
自引率
17.60%
发文量
105
审稿时长
6 months
期刊介绍: The Journal of Mathematical Chemistry (JOMC) publishes original, chemically important mathematical results which use non-routine mathematical methodologies often unfamiliar to the usual audience of mainstream experimental and theoretical chemistry journals. Furthermore JOMC publishes papers on novel applications of more familiar mathematical techniques and analyses of chemical problems which indicate the need for new mathematical approaches. Mathematical chemistry is a truly interdisciplinary subject, a field of rapidly growing importance. As chemistry becomes more and more amenable to mathematically rigorous study, it is likely that chemistry will also become an alert and demanding consumer of new mathematical results. The level of complexity of chemical problems is often very high, and modeling molecular behaviour and chemical reactions does require new mathematical approaches. Chemistry is witnessing an important shift in emphasis: simplistic models are no longer satisfactory, and more detailed mathematical understanding of complex chemical properties and phenomena are required. From theoretical chemistry and quantum chemistry to applied fields such as molecular modeling, drug design, molecular engineering, and the development of supramolecular structures, mathematical chemistry is an important discipline providing both explanations and predictions. JOMC has an important role in advancing chemistry to an era of detailed understanding of molecules and reactions.
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