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Pareto-Based Optimal Sampling Method and Its Applications in Protein Structural Conformation Sampling

机译:基于帕累托的最优抽样方法及其在蛋白质结构构象抽样中的应用

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Efficiently sampling the protein conformation space is a critical step in de novo protein structure modeling. One of the important challenges in sampling is the inaccuracy of available scoring functions, i.e., a scoring function is not always sufficiently accurate to distinguish the correct conformations from the alternatives and thereby exploring the very minimum of a scoring function does not necessary reveal correct conformations. In this paper, we present a Pareto optimal sampling (POS) method to address the inaccuracy problem of scoring functions. The POS method adopts a new computational sampling strategy by exploring diversified conformations on the Pareto optimal front in the function space consisted of multiple scoring functions, representing consensus with different trade-offs among multiple scoring functions. Our computational results in protein loop structure sampling and protein backbone structure sampling have demonstrated the effectiveness of the POS method, where near-natives are found in the ensemble of Pareto-optimal conformations.
机译:有效地采样蛋白质构象空间是De Novo蛋白质结构建模的关键步骤。采样中的一个重要挑战是可用评分功能的不准确性,即,评分功能并不总是足够准确地区分从替代方案的正确构象,从而探索得分函数的最小值不需要揭示正确的构象。在本文中,我们介绍了一个帕累托最佳采样(POS)方法,以解决评分功能的不准确问题。 POS方法通过在函数空间中探索帕累托最佳前沿的多样化构象采用新的计算采样策略,包括多个评分功能,代表多种评分功能之间具有不同权衡的共识。我们在蛋白质环路结构采样和蛋白质骨干结构采样中的计算结果表明了POS方法的有效性,其中近乎当地人在帕累托最佳构象的集合中找到。

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