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Efficient conformational space exploration in ab initio protein folding simulation

机译:从头开始蛋白质折叠模拟的有效构象空间探索

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Ab initio protein folding simulation largely depends on knowledge-based energy functions that are derived from known protein structures using statistical methods. These knowledge-based energy functions provide us with a good approximation of real protein energetics. However, these energy functions are not very informative for search algorithms and fail to distinguish the types of amino acid interactions that contribute largely to the energy function from those that do not. As a result, search algorithms frequently get trapped into the local minima. On the other hand, the hydrophobic–polar (HP) model considers hydrophobic interactions only. The simplified nature of HP energy function makes it limited only to a low-resolution model. In this paper, we present a strategy to derive a non-uniform scaled version of the real 20×20 pairwise energy function. The non-uniform scaling helps tackle the difficulty faced by a real energy function, whereas the integration of 20×20 pairwise information overcomes the limitations faced by the HP energy function. Here, we have applied a derived energy function with a genetic algorithm on discrete lattices. On a standard set of benchmark protein sequences, our approach significantly outperforms the state-of-the-art methods for similar models. Our approach has been able to explore regions of the conformational space which all the previous methods have failed to explore. Effectiveness of the derived energy function is presented by showing qualitative differences and similarities of the sampled structures to the native structures. Number of objective function evaluation in a single run of the algorithm is used as a comparison metric to demonstrate efficiency.
机译:从头开始进行蛋白质折叠模拟在很大程度上取决于使用统计方法从已知蛋白质结构派生的基于知识的能量函数。这些基于知识的能量函数为我们提供了真实蛋白质能量学的良好近似。但是,这些能量函数对于搜索算法不是很有帮助,无法区分对能量函数有很大贡献的氨基酸相互作用类型。结果,搜索算法经常陷入局部最小值。另一方面,疏水-极性(HP)模型仅考虑疏水相互作用。 HP能量功能的简化性质使其仅限于低分辨率模型。在本文中,我们提出了一种导出实数20×20成对能量函数的不均匀缩放版本的策略。非均匀缩放有助于解决实际能量函数面临的困难,而20×20对信息的集成克服了HP能量函数面临的局限性。在这里,我们在遗传算法上对离散晶格应用了导出的能量函数。在一组标准的基准蛋白质序列上,我们的方法明显优于同类模型的最新方法。我们的方法已经能够探索构象空间的区域,而所有先前的方法均未能探索这些区域。通过显示所采样结构与原始结构的定性差异和相似性来表示导出的能量函数的有效性。单次运行算法中目标函数评估的数量用作比较指标,以证明效率。

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