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Calculating the Bimolecular Rate of Protein-Protein Association with Interacting Crowders

机译:计算与相互作用的人群的蛋白质-蛋白质缔合的双分子率

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摘要

We have recently introduced a method termed Poisson—Boltzmann semianalytical method (PB-SAM) for solving the linearized Poisson—Boltzmann equation for large numbers of arbitrarily shaped dielectric cavities with controlled precision. In this work we extend the applicability of the PB-SAM approach by deriving force and torque expressions that fully account for mutual polarization in both the zero- and first-order derivatives of the surface charges, that can now be embedded into a Brownian dynamics scheme to look at electrostatic-driven mesoscale assembly and kinetics. We demonstrate the capabilities of the PB-SAM approach by simulating the protein concentration effects on the bimolecular rate of association of barnase and barstar, under periodic boundary conditions and evaluated through mean first passage times. We apply PB-SAM to the pseudo-first-order reaction rate conditions in which either barnase or barstar are in great excess relative to the other protein (124:1). This can be considered a specific case in which the PB-SAM approach can be applied to crowding conditions in which crowders are not inert but can form interactions with other molecules.
机译:最近,我们引入了一种称为Poisson-Boltzmann半解析方法(PB-SAM)的方法,用于求解线性的Poisson-Boltzmann方程,以控制精度来处理大量任意形状的介电腔。在这项工作中,我们通过推导力和转矩表达式来扩展PB-SAM方法的适用性,这些表达式充分考虑了表面电荷的零阶和一阶导数中的相互极化,现在可以将其嵌入到布朗动力学方案中。看一下静电驱动的中尺度组装和动力学。我们通过在周期性边界条件下模拟蛋白质浓度对barnase和barstar缔合双分子速率的影响来证明PB-SAM方法的功能,并通过平均首次通过时间进行评估。我们将PB-SAM应用于假一级反应速率条件,其中barnase或barstar相对于其他蛋白质而言大大过量(124:1)。可以考虑将PB-SAM方法应用于拥挤条件,在这种情况下,拥挤剂不是惰性的,但可以与其他分子形成相互作用。

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