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Diffusioosmosis of electrolyte solutions in a capillary slit with adsorbed polyelectrolyte layers

机译:带有吸附的聚电解质层的毛细管狭缝中电解质溶液的扩散渗透

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摘要

A theoretical study is presented for the steady diffusioosmotic flow of an electrolyte solution in a fine capillary slit with each of its inside walls coated with a layer of polyelectrolytes generated by an imposed tangential concentration gradient.In this solvent-permeable and ion-penetrable surface charge layer,idealized polyelectrolyte segments are assumed to be distributed at a uniform density.The electric double layer and the surface charge layer may have arbitrary thicknesses relative to the gap width between the slit walls.The Poisson-Boltzmann equation and a modified Navier-Stokes/Brinkman equation are solved numerically to obtain the electrostatic potential,dynamic pressure,tangentially induced electric field,and fluid velocity as functions of the lateral position in the slit in a self-consistent way,with the constraint of no net electric current arising from the cocurrent diffusion,electric migration,and diffusioosmotic convection of the electrolyte ions.The existence of the surface charge layers can lead to a diffusioosmotic flow quite different from that in a capillary with bare walls.The effect of the lateral distribution of the induced tangential electric field and the relaxation effect due to ionic convection in the slit on the diffusioosmotic flow are found to be very significant in practical situations.
机译:进行了理论研究,研究了在细毛细管缝隙中电解质溶液的稳定扩散渗透流,该缝隙的每个内壁上均涂覆有由施加的切向浓度梯度产生的聚电解质层。在这种溶剂可渗透且离子可渗透的表面电荷中层,理想化的聚电解质链段假定以均匀的密度分布。双电层和表面电荷层相对于缝隙壁之间的间隙宽度可以具有任意厚度。泊松-玻尔兹曼方程和修正的Navier-Stokes /通过数值求解布林克曼方程,以自洽的方式获得静电势,动压力,切向感应电场和流体速度与缝隙中横向位置的函数关系,并没有因并流产生净电流的约束电解质离子的扩散,电迁移和扩散渗透对流。表面电荷层可以导致扩散渗透流与具有裸露壁的毛细管中的渗透渗透流有很大的不同。发现切向电场的横向分布的影响以及狭缝中离子对流引起的弛豫效应对扩散渗透流的影响是在实际情况中非常重要。

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