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基于量子拓扑分子相似性的定量构效关系模型

QSAR models based on quantum topological molecular similarity.

作者信息

Popelier P L A, Smith P J

机构信息

School of Chemistry, Sackville Site, North Campus, University of Manchester, UK.

出版信息

Eur J Med Chem. 2006 Jul;41(7):862-73. doi: 10.1016/j.ejmech.2006.03.004. Epub 2006 May 12.

DOI:10.1016/j.ejmech.2006.03.004
PMID:16697489
Abstract

A new method called quantum topological molecular similarity (QTMS) was fairly recently proposed [J. Chem. Inf. Comp. Sc., 41, 2001, 764] to construct a variety of medicinal, ecological and physical organic QSAR/QSPRs. QTMS method uses quantum chemical topology (QCT) to define electronic descriptors drawn from modern ab initio wave functions of geometry-optimised molecules. It was shown that the current abundance of computing power can be utilised to inject realistic descriptors into QSAR/QSPRs. In this article we study seven datasets of medicinal interest : the dissociation constants (pK(a)) for a set of substituted imidazolines , the pK(a) of imidazoles , the ability of a set of indole derivatives to displace [(3)H] flunitrazepam from binding to bovine cortical membranes , the influenza inhibition constants for a set of benzimidazoles , the interaction constants for a set of amides and the enzyme liver alcohol dehydrogenase , the natriuretic activity of sulphonamide carbonic anhydrase inhibitors and the toxicity of a series of benzyl alcohols. A partial least square analysis in conjunction with a genetic algorithm delivered excellent models. They are also able to highlight the active site, of the ligand or the molecule whose structure determines the activity. The advantages and limitations of QTMS are discussed.

摘要

一种名为量子拓扑分子相似性(QTMS)的新方法最近才被提出[《化学信息与计算机科学杂志》,41卷,2001年,第764页],用于构建各种药物、生态和物理有机定量构效关系/定量结构-性质关系(QSAR/QSPRs)。QTMS方法利用量子化学拓扑学(QCT)来定义从几何优化分子的现代从头算波函数中得出的电子描述符。结果表明,当前丰富的计算能力可用于将实际描述符引入QSAR/QSPRs。在本文中,我们研究了七个具有药物研究意义的数据集:一组取代咪唑啉的解离常数(pK(a))、咪唑的pK(a)、一组吲哚衍生物从与牛皮质膜结合中取代[(3)H]氟硝西泮的能力、一组苯并咪唑的流感抑制常数、一组酰胺与肝醇脱氢酶的相互作用常数、磺酰胺碳酸酐酶抑制剂的利钠活性以及一系列苄醇的毒性。结合遗传算法的偏最小二乘分析给出了出色的模型。它们还能够突出配体或其结构决定活性的分子的活性位点。本文讨论了QTMS的优点和局限性。

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