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A Brownian dynamics-finite element method for simulating DNA electrophoresis in nonhomogeneous electric fields

机译:在非均匀电场中模拟DNA电泳的布朗动力学有限元方法

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The objective of this work is to develop a numerical method to simulate DNA electrophoresis in complicated geometries. The proposed numerical scheme is composed of three parts: (1) a bead-spring Brownian dynamics (BD) simulation, (2) an iterative solver-enhanced finite element method (FEM) for the electric field, and (3) the connection algorithm between FEM and BD. A target-induced searching algorithm is developed to quickly address the electric field in the complex geometry which is discretized into unstructured finite element meshes. We also develop a method to use the hard-sphere interaction algorithm proposed by Heyes and Melrose [J. Non-Newtonian Fluid Mech. 46, 1 (1993)] in FEM. To verify the accuracy of our numerical schemes, our method is applied to the problem of lambda-DNA deformation around an isolated cylindrical obstacle for which the analytical solution of the electric field is available and experimental data exist. We compare our schemes with an analytical approach and there is a good agreement between the two. We expect that the present numerical method will be useful for the design of future microfluidic devices to stretch and/or separate DNA. (c) 2006 American Institute of Physics.
机译:这项工作的目的是开发一种数值方法来模拟复杂几何形状中的DNA电泳。所提出的数值方案由三部分组成:(1)胎圈弹簧布朗动力学(BD)仿真,(2)电场的迭代求解器增强有限元方法(FEM),以及(3)连接算法在FEM和BD之间。开发了目标诱导搜索算法,以快速解决复杂几何形状中的电场,该电场离散为非结构化有限元网格。我们还开发了一种使用Heyes和Melrose提出的硬球交互算法的方法[J.非牛顿流体力学。 46,1(1993)]。为了验证我们的数值方案的准确性,我们的方法被应用于孤立的圆柱形障碍物周围的λ-DNA变形问题,对于该问题,电场的解析解是可用的,并且存在实验数据。我们将我们的方案与分析方法进行比较,两者之间有很好的一致性。我们希望目前的数值方法将对未来的微流体装置的设计有用,以拉伸和/或分离DNA。 (c)2006年美国物理研究所。

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