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Curvilinear all-atom multiscale (CAM) theory of macromolecular dynamics

机译:大分子动力学曲线全原子多尺度(CAM)理论

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A method is introduced for simulating long timescale macromolecular structural fluctuations and transitions with atomic-scale detail. The N-atom Liouville equation for the macromolecule/host medium system provides the starting point for the analysis. Order parameters characterizing overall macromolecular architecture are demonstrated to be slowly evolving. For single-stranded macromolecules, a curvilinear coordinate provides a way to introduce the order parameters. Using a multiscale approach, Fokker-Planck equations are derived. A nanocanonical method for constructing the lowest order solution to the Liouville equation and the equivalence of long-time and ensemble averages avoid the tedious bookkeeping needed to preserve the number of degrees of freedom (required in earlier methods). The method overcomes the large energy barriers that plague other approaches for estimating rates of transition between macromolecular conformations. A reduced dynamics is derived for the friction dominated limit. New experimental methods for observing macromolecular dynamics and medical sciences applications are discussed.
机译:引入了一种模拟长时间尺度下具有原子尺度细节的大分子结构起伏和跃迁的方法。大分子/宿主介质系统的N原子Liouville方程为分析提供了起点。已证明表征总体大分子结构的有序参数正在缓慢发展。对于单链大分子,曲线坐标提供了一种引入顺序参数的方法。使用多尺度方法,得出了Fokker-Planck方程。构造Liouville方程的最低阶解以及长时间平均值和集合平均值的等价物的纳米规范方法避免了保存自由度数所需的繁琐的簿记工作(早期方法中要求)。该方法克服了困扰其他方法以估计高分子构象之间过渡速率的巨大能量障碍。对于摩擦支配的极限,得出减小的动力学。讨论了观察大分子动力学的新实验方法和医学应用。

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