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Implementationof the Hungarian Algorithm to Accountfor Ligand Symmetry and Similarity in Structure-Based Design

机译:实作算法的计算方法结构设计的配体对称性和相似性分析

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摘要

False negative docking outcomes for highly symmetric molecules are a barrier to the accurate evaluation of docking programs, scoring functions, and protocols. This work describes an implementation of a symmetry-corrected root-mean-square deviation (RMSD) method into the program DOCK based on the Hungarian algorithm for solving the minimum assignment problem, which dynamically assigns atom correspondence in molecules with symmetry. The algorithm adds only a trivial amount of computation time to the RMSD calculations and is shown to increase the reported overall docking success rate by approximately 5% when tested over 1043 receptor–ligand systems. For some families of protein systems the results are even more dramatic, with success rate increases up to 16.7%. Several additional applications of the method are also presented including as a pairwise similarity metric to compare molecules during de novo design, as a scoring function to rank-order virtual screening results, and for the analysis of trajectories from molecular dynamics simulation. The new method, including sourcecode, is available to registered users of DOCK6 ().
机译:高对称分子的假阴性对接结果是对对接程序,评分功能和方案进行准确评估的障碍。这项工作描述了一种基于匈牙利算法的对称校正的均方根偏差(RMSD)方法的实现,该程序基于匈牙利算法来解决最小分配问题,该问题可以动态分配具有对称性的分子中的原子对应关系。该算法仅在RMSD计算中增加了微不足道的计算时间,并且在1043个受体-配体系统上进行测试时,显示出报告的对接成功率提高了大约5%。对于某些蛋白质系统家族而言,结果更为显着,成功率提高了16.7%。还提出了该方法的其他一些应用,包括成对相似性度量以在从头设计过程中比较分子,作为评分函数对虚拟筛选结果进行排序,以及从分子动力学模拟分析轨迹。新方法,包括源码代码,可用于DOCK6()的注册用户。

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