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基于分子动力学推导的动力学蒙特卡洛模型生成的Trp-cage肽的秒级以上轨迹研究

Beyond second-long trajectory of the Trp-cage peptide generated using a Kinetic Monte Carlo model derived from molecular dynamics

Abhijit Chatterjee, Rishav Deb, Gauri Thapa, Swati Bhattacharya

arXiv 2608.21990首次发表:更新:

AI 中文总结

本研究开发了基于分子动力学的动力学蒙特卡洛模型,以Trp-cage蛋白为例实现了秒级以上的肽构象动力学模拟,可连接局部柔性与全蛋白动力学。

AI 中文摘要

我们提出了一种动力学蒙特卡洛(KMC)建模方法,用于描述肽分子从纳秒到秒级时间尺度的随机动力学。蛋白质构象变化的动力学在局部层面通过二面角跃迁来解释。以Trp-cage微型蛋白为例,该KMC模型从多条分子动力学(MD)轨迹中“学习”跃迁规律。训练基于局部分治策略,将离散化的主链二面角态识别为构象空间的构建单元,结合相关的二面角翻转跃迁率来描述构象态间的动力学。该方法的关键特征是纳入主链相关性,使跃迁率以局部环境和空间位阻耦合为条件。我们表明,内置相关性的KMC模型与MD结果高度吻合。这种方法在标准台式计算机上仅需数小时CPU时间即可达到秒级时间尺度,且能轻松生成构象动力学的多个随机实现。我们的KMC模型构建方案应普遍适用于多种蛋白质,可用于连接局部柔性与全蛋白动力学。

英文摘要

We present a kinetic Monte Carlo (KMC) modeling approach to describe the stochastic dynamics of a peptide molecule spanning nanosecond to second timescales. The dynamics of protein conformational changes is interpreted at a local level in terms of dihedral transitions. Taking Trp-cage miniprotein as an example, the KMC model "learns" about the transitions from multiple MD trajectories. Training is based on local divide-and-conquer strategy that identifies the discretized backbone dihedral states as building blocks for the conformational space, along with associated transition rates of dihedral flips to describe the conformational state-to-state dynamics. A key feature in our approach is the incorporation of backbone correlations, such that rates are conditioned on the local environment and steric coupling. We show that with the correlations built-in, the KMC model closely matches MD. Such an approach is shown to reach second timescales in a few CPU hours on a standard desktop computer, and can easily yield multiple stochastic realizations of the conformational dynamics. Our KMC model construction scheme should be generally applicable to a wide range of proteins, and can be used for bridging local flexibility to protein-wide dynamics.

Comments31 pages, 9 figures

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