a Division of Pharmaceutical Chemistry, Department of Pharmacy , National and Kapodistrian University of Athens , Zografou, Athens , Greece.
Expert Opin Drug Discov. 2018 Sep;13(9):851-859. doi: 10.1080/17460441.2018.1496079. Epub 2018 Jul 12.
The complexity in the drug discovery pipeline, in combination with the exponential growth of experimental and computational data, the technological achievements, and the access to large data sets, has led to a continuous evolution and transformation of quantitative structure-activity relationships (QSAR) to compete with the challenges of multi-objective drug discovery. Areas covered: After a short overview of the multiple objectives involved in drug discovery, this review focuses on definition of the drug-like space and the construction of local and/or global models, platforms and workflows for step-by-step single-objective optimization (SOO) of the different and often conflicting processes. Multi-targeted drug design is a particular case of multi-objective QSAR integrated into the new era of polypharmacology. Multi-objective optimization (MOO), based on desirability functions or Pareto surfaces and its application in QSAR, as an alternative optimization philosophy, is also discussed. Expert opinion: Access to large databases as well as to software services by means of cloud technology facilitates research for more efficient and safer drugs. QSAR models implemented in web platforms and workflows provide sequential SOO for multiple biological and toxicity end points, while MOO, still restricted to a limited number of objectives, is helpful for multi-target or selectivity design, as well as for model prioritization.
药物发现管道的复杂性,结合实验和计算数据的指数级增长、技术成就以及对大型数据集的访问,导致定量构效关系(QSAR)不断发展和转变,以应对多目标药物发现的挑战。
在简要概述药物发现所涉及的多个目标之后,本篇综述重点介绍了药物相似空间的定义,以及用于逐步进行单一目标优化(SOO)的局部和/或全局模型、平台和工作流程的构建,这些优化针对不同且经常相互冲突的过程。多靶点药物设计是多目标 QSAR 整合到多药理学新时代的一个特例。多目标优化(MOO)基于理想函数或 Pareto 曲面及其在 QSAR 中的应用,作为一种替代优化理念,也进行了讨论。
通过云计算访问大型数据库以及软件服务,有助于研究出更高效和更安全的药物。在网络平台和工作流程中实现的 QSAR 模型为多个生物学和毒性终点提供了顺序 SOO,而 MOO 仍然受到目标数量的限制,对于多靶点或选择性设计以及模型优先级排序很有帮助。