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Reaction schemes, escape times and geminate recombinations in particle-based spatial simulations of biochemical reactions

机译:基于粒子的生化反应空间模拟中的反应方案,逃逸时间和双峰重组

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摘要

Modeling the spatiotemporal dynamics of biochemical reaction systems at single-molecule resolution has become feasible with the increase of computing power and is applied especially to cellular signal transduction. For an association reaction the two molecules have to be in contact. Hence, a physically faithful model of the molecular interaction assumes non-overlapping molecules that interact at their surfaces (boundary scheme). For performance reasons, this model can be replaced by particles that can overlap and react when they are closer than a certain distance with a reaction probability (volume scheme). Here we present an analytical approximation for the reaction probability in the volume scheme and compare the volume-with the boundary scheme. A dissociation reaction, in contrast, creates two molecules next to each other. If the reaction is reversible, these two products can directly re-bind again, leading to an overestimation of the dimerized state in the simulation. We show how the correct recombination rate can be achieved if the products of the dissociation are placed at identical positions, but cannot react for a certain timespan. This refractory time corresponds to the completion of the diffusion-controlled dissociation of the two molecules to their contact distance r(i) + r(j) at t = (tau) over cap x (r(i) + r(j))(2)/(D-i + D-j) with (tau) over cap = 1/10 for molecules with radii r(i) and r(j) and diffusion coefficients D-i and D-j, respectively.
机译:随着计算能力的提高,以单分子分辨率对生化反应系统的时空动力学进行建模已变得可行,并且尤其适用于细胞信号转导。为了缔合反应,两个分子必须接触。因此,分子相互作用的物理忠实模型假定在表面发生相互作用的非重叠分子(边界方案)。出于性能方面的考虑,该模型可以替换为当粒子比一定距离更近时具有反应概率(体积方案)时可以重叠并反应的粒子。在这里,我们提出了体积方案中反应概率的解析近似,并将体积与边界方案进行了比较。相反,离解反应产生彼此相邻的两个分子。如果反应是可逆的,则这两种产物可以直接再次重新结合,从而导致模拟中对二聚状态的估计过高。我们展示了如果将解离产物置于相同位置但在一定时间段内无法反应,则如何实现正确的重组率。此难熔时间对应于两个分子在帽x(r(i)+ r(j))上t =(tau)处的扩散控制解离至其接触距离r(i)+ r(j)的完成。对于半径为r(i)和r(j)且扩散系数为Di和Dj的分子,(2)/(Di + Dj)的(tau)上限为(tau)= 1/10。

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