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t-Distributed Stochastic Neighbor Embedding (t-SNE) Method with the Least Information Loss for Macromolecular Simulations

机译:大数据模拟中信息损失最少的t分布随机邻居嵌入(t-SNE)方法

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摘要

Dimensionality reduction methods are usually applied on molecular dynamics simulations of macromolecules for analysis and visualization purpose. It is normally desired that suitable dimensionality reduction methods could clearly distinguish functionally important states with different conformations for the systems of interest. However, common dimensionality reduction methods for macromolecules simulations, including pre-defined order parameters and collective variables (CVs), principal component analysis (PCA), and time-structure based independent component analysis (t-ICA), only have limited success due to significant key structural information loss. Here, we introduced t-distributed stochastic neighbor embedding (t-SNE) method as a dimensionality reduction method with minimum structural information loss widely used in bioinformatics for analyses of macromolecules, especially biomacromolecules simulations. It is demonstrated that both one-dimensional (1D) and two-dimensional (2D) models of t-SNE method are superior to distinguish important functional states of a model allosteric protein system for free energy and mechanistic analysis. Projections of the model protein simulations onto 1D and 2D t-SNE surfaces provide both clear visual cues and quantitative information, which is not readily available using other methods, regarding to the transition mechanism between two important functional states of this protein.
机译:降维方法通常应用于大分子的分子动力学模拟,以进行分析和可视化。通常期望合适的降维方法可以清楚地区分感兴趣系统具有不同构象的功能重要状态。但是,用于大分子模拟的常见降维方法,包括预定义的顺序参数和集合变量(CV),主成分分析(PCA)和基于时间结构的独立成分分析(t-ICA),由于重大的关键结构信息丢失。在此,我们介绍了t分布随机邻居嵌入(t-SNE)方法,它是一种结构信息损失最小的降维方法,广泛用于生物信息学中,用于分析大分子,尤其是生物大分子模拟。结果表明,t-SNE方法的一维(1D)和二维(2D)模型在区分模型变构蛋白系统的重要功能状态(用于自由能和机理分析)方面均具有优越性。模型蛋白质模拟在1D和2D t-SNE表面上的投影提供了清晰的视觉提示和定量信息,而关于该蛋白质的两个重要功能状态之间的过渡机制,使用其他方法不易获得。

著录项

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  • 作者

    Hongyu Zhou; Feng Wang; Peng Tao;

  • 作者单位
  • 年(卷),期 -1(14),11
  • 年度 -1
  • 页码 5499–5510
  • 总页数 28
  • 原文格式 PDF
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