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Calculating protein-ligand binding affinities with MMPBSA: Method and error analysis

机译:用MMPBSA计算蛋白质-配体结合亲和力:方法和误差分析

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Molecular Mechanics Poisson-Boltzmann Surface Area (MMPBSA) methods have become widely adopted in estimating protein-ligand binding affinities due to their efficiency and high correlation with experiment. Here different computational alternatives were investigated to assess their impact to the agreement of MMPBSA calculations with experiment. Seven receptor families with both high-quality crystal structures and binding affinities were selected. First the performance of nonpolar solvation models was studied and it was found that the modern approach that separately models hydrophobic and dispersion interactions dramatically reduces RMSD's of computed relative binding affinities. The numerical setup of the Poisson-Boltzmann methods was analyzed next. The data shows that the impact of grid spacing to the quality of MMPBSA calculations is small: the numerical error at the grid spacing of 0.5 angstrom is already small enough to be negligible. The impact of different atomic radius sets and different molecular surface definitions was further analyzed and weak influences were found on the agreement with experiment. The influence of solute dielectric constant was also analyzed: a higher dielectric constant generally improves the overall agreement with experiment, especially for highly charged binding pockets. The data also showed that the converged simulations caused slight reduction in the agreement with experiment. Finally the direction of estimating absolute binding free energies was briefly explored. Upon correction of the binding-induced rearrangement free energy and the binding entropy lost, the errors in absolute binding affinities were also reduced dramatically when the modern nonpolar solvent model was used, although further developments were apparently necessary to further improve the MMPBSA methods. (c) 2016 Wiley Periodicals, Inc.
机译:分子力学泊松玻尔兹曼表面积(MMPBSA)方法由于其效率高且与实验高度相关,已被广泛用于估算蛋白质-配体结合亲和力。在这里研究了不同的计算替代方案,以评估它们对MMPBSA计算与实验的一致性的影响。选择了具有高质量晶体结构和结合亲和力的七个受体家族。首先,研究了非极性溶剂化模型的性能,结果发现,分别模拟疏水和分散相互作用的现代方法大大降低了计算的相对结合亲和力的RMSD。接下来分析Poisson-Boltzmann方法的数值设置。数据表明,网格间距对MMPBSA计算质量的影响很小:网格间距为0.5埃时的数值误差已经很小到可以忽略不计了。进一步分析了不同原子半径集和不同分子表面定义的影响,发现与实验一致的影响很小。还分析了溶质介电常数的影响:较高的介电常数通常会改善与实验的总体一致性,尤其是对于高电荷结合口袋。数据还表明,融合模拟导致与实验的一致性略有降低。最后,简要探讨了估计绝对结合自由能的方向。在校正了结合引起的重排自由能和结合熵的损失后,当使用现代非极性溶剂模型时,绝对结合亲和力的误差也大大减少了,尽管显然有必要进一步发展以进一步改善MMPBSA方法。 (c)2016年威利期刊有限公司

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