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Computational dynamics method for evaluating the mobility of charged biomolecules passing through the electrical potential field within the ion selective channel on an excitable membrane

机译:计算动力学方法,用于评估带电生物分子通过可激发膜上离子选择通道内电势场的迁移率

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摘要

A mathematical method is introduced to characterize the electrokinetic behavior (electrophoresis) of a biomolecular particle which passes through a specific channel pore on an excitable biological membrane. The basic approach was first proposed by Booth (1950). The system was described by an equation of continuity and an equation of motion in which the driving force involves the diffusion effect, the hydrostatic pressure, and the electrostatic potential. By assuming linear relations between the velocity and the applied electrical field, solutions for the potential, pressure, and velocity were given by a series expansion of the charges on the particle. To examine the influence of ions surrounding the particle and forming an ionic cloud, the Debye–Huckel parameter was introduced. As the thickness of the double layer around the particle increased, the potential, velocity, pressure, and viscosity were changed significantly. The maximum influence was obtained when the radius of the particle became equal to the thickness of the double layer. Although this theory is valid for a charged, spherical, nonconducting particle only, the method is available for evaluating the kinetic behavior of a biomolecule that passes through a channel pore on a cellular membrane.
机译:引入数学方法来表征穿过可激发生物膜上特定通道孔的生物分子颗粒的电动行为(电泳)。基本方法最早由Booth(1950)提出。通过连续性方程和运动方程来描述该系统,其中驱动力涉及扩散效应,静水压力和静电势。通过假设速度和施加的电场之间的线性关系,通过粒子上电荷的级数展开来给出电势,压力和速度的解。为了检查围绕粒子并形成离子云的离子的影响,引入了Debye-Huckel参数。随着粒子周围双层厚度的增加,电势,速度,压力和粘度都发生了显着变化。当颗粒的半径等于双层的厚度时,获得最大的影响。尽管此理论仅对带电的球形非导电粒子有效,但该方法可用于评估通过细胞膜通道孔的生物分子的动力学行为。

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