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首页> 外文期刊>Methods: A Companion to Methods in Enzymology >Coordinate and time-dependent diffusion dynamics in protein folding.
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Coordinate and time-dependent diffusion dynamics in protein folding.

机译:蛋白质折叠中坐标和时间相关的扩散动力学。

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We developed both analytical and simulation methods to explore the diffusion dynamics in protein folding. We found the diffusion as a quantitative measure of escape from local traps along the protein folding funnel with chosen reaction coordinates has two remarkable effects on kinetics. At a fixed coordinate, local escape time depends on the distribution of barriers around it, therefore the diffusion is often time distributed. On the other hand, the environments (local escape barriers) change along the coordinates, therefore diffusion is coordinate dependent. The effects of time-dependent diffusion on folding can lead to non-exponential kinetics and non-Poisson statistics of folding time distribution. The effects of coordinate dependent diffusion on folding can lead to the change of the kinetic barrier height as well as the position of the corresponding transition state and therefore modify the folding kinetic rates as well as the kinetic routes. Our analytical models for folding are based on a generalized Fokker-Planck diffusion equation with diffusion coefficient both dependent on coordinate and time. Our simulation for folding are based on structure-based folding models with a specific fast folding protein CspTm studied experimentally on diffusion and folding with single molecules. The coordinate and time-dependent diffusion are especially important to be considered in fast folding and single molecule studies, when there is a small or no free energy barrier and kinetics is controlled by diffusion while underlying statistics of kinetics become important. Including the coordinate dependence of diffusion will challenge the transition state theory of protein folding. The classical transition state theory will have to be modified to be consistent. The more detailed folding mechanistic studies involving phi value analysis based on the classical transition state theory will also have to be quantitatively modified. Complex kinetics with multiple time scales may allow us not only to explore the folding kinetics but also probe the local landscape and barrier height distribution with single-molecule experiments.
机译:我们开发了分析和模拟方法来探索蛋白质折叠中的扩散动力学。我们发现扩散是定量的逃逸,沿着带有选择的反应坐标的蛋白质折叠漏斗从局部陷阱逃逸的量度,对动力学有两个显着影响。在固定坐标下,局部逃逸时间取决于其周围障碍的分布,因此扩散通常是时间分布的。另一方面,环境(局部逃生屏障)沿坐标变化,因此扩散取决于坐标。时间依赖性扩散对折叠的影响可能导致折叠时间分布的非指数动力学和非泊松统计。依赖于坐标的扩散对折叠的影响可导致动力学势垒高度以及相应过渡态位置的改变,因此改变了折叠动力学速率以及动力学路径。我们的折叠分析模型基于广义的Fokker-Planck扩散方程,其扩散系数取决于坐标和时间。我们的折叠模拟基于具有特定快速折叠蛋白CspTm的基于结构的折叠模型,该蛋白通过单分子扩散和折叠进行实验研究。在快速折叠和单分子研究中,当自由能垒很小或没有自由能且动力学受扩散控制,而动力学的基本统计数据变得重要时,坐标和随时间变化的扩散尤为重要。包括扩散的坐标依赖性将挑战蛋白质折叠的过渡态理论。经典的过渡态理论必须进行修改以保持一致。基于经典过渡态理论的涉及phi值分析的更详细的折叠机理研究也必须进行定量修改。具有多个时间尺度的复杂动力学可以使我们不仅可以探索折叠动力学,而且可以通过单分子实验探索局部景观和势垒高度分布。

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