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Modeling protein-DNA binding time in Stochastic Discrete Event Simulation of Biological Processes

机译:在生物过程的随机离散事件模拟中建立蛋白质-DNA结合时间的模型

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This paper presents a parametric model to estimate the DNA-protein binding time using the DNA and protein structures and details of the binding site. To understand the stochastic behavior of biological systems, we propose an "in silico" stochastic event based simulation that determines the temporal dynamics of different molecules. This paper presents a parametric model to determine the execution time of one biological function (i.e. simulation event): protein-DNA binding by abstracting the function as a stochastic process of microlevel biological events using probability measure. This probability is coarse grained to estimate the stochastic behavior of the biological function. Our model considers the structural configurations of the DNA, proteins and the actual binding mechanism. We use a collision theory based approach to transform the thermal and concentration gradients of this biological process into the probability measure of DNA-protein binding event. This information theoretic approach significantly removes the complexity of the classical protein sliding along the DNA model, improves the speed of computation and can bypass the speed-stability paradox. This model can produce acceptable estimates of DNA-protein binding time to be used by our event-based stochastic system simulator where the higher order (more than second order statistics) uncertainties can be ignored. The results show good correspondence with available experimental estimates. The model depends very little on experimentally generated rate constants
机译:本文提出了一种参数模型,可利用DNA和蛋白质的结构以及结合位点的细节来估计DNA-蛋白质的结合时间。为了了解生物系统的随机行为,我们提出了一种基于“计算机模拟”随机事件的模拟,该模拟确定了不同分子的时间动态。本文提出了一种参数模型,用于确定一种生物学功能(即模拟事件)的执行时间:通过使用概率测度将函数抽象为微生物学事件的随机过程,从而确定蛋白质-DNA的结合时间。对该概率进行粗粒度估计,以估计生物功能的随机行为。我们的模型考虑了DNA,蛋白质的结构构型和实际的结合机制。我们使用基于碰撞理论的方法将这种生物过程的热梯度和浓度梯度转换为DNA-蛋白质结合事件的概率度量。这种信息理论方法极大地消除了经典蛋白质沿着DNA模型滑动的复杂性,提高了计算速度,并且可以绕过速度稳定性悖论。该模型可以产生可接受的DNA-蛋白质结合时间估计,供我们基于事件的随机系统模拟器使用,其中较高阶(大于二阶统计量)的不确定性可以忽略。结果显示与可用的实验估计值具有良好的对应性。该模型几乎不依赖于实验生成的速率常数

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