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REDUCING SYSTEMS OF ION TRANSPORT EQUATIONS TO SYSTEMS OF EQUATIONS OF MULTI-COMPONENT DIFFUSION IN NON-ELECTROLYTIC SOLUTIONS

机译:在非电解质溶液中将离子传输方程还原为多组分扩散方程的系统

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摘要

A simple iterative method is proposed which reduces the solution of ionic transfer equations in electrochemical systems to the solution of the equation of multi-component diffusion in non-electrolytes. The method can be used for both dilute and concentrated electrolytes and it permits use of existing computer programs for heat transfer when calculating the ionic concentrations. For application of this method it is necessary that the current density be determined from the boundary condition or it can be evidently expressed as a function of the concentration distributions. This can be achieved for one-dimensional systems, in the case of a uniformly accessible surface, in the boundary layer approximation, and in the case of steady-state transfer in motionless electrolytes. Examples of the application of the method are given for the unsteady discharge of hydrogen ions from HCl + KCl solutions and for simultaneous deposition of two metals onto a disk electrode. [References: 28]
机译:提出了一种简单的迭代方法,将电化学系统中离子转移方程的解简化为非电解质中多组分扩散方程的解。该方法可用于稀电解质和浓电解质,并且在计算离子浓度时允许使用现有的计算机程序进行传热。为了应用该方法,必须根据边界条件确定电流密度,或者可以将其明显表示为浓度分布的函数。对于一维系统,这可以在均匀可访问的表面的情况下,在边界层近似的情况下以及在静止电解质中的稳态转移的情况下实现。给出了该方法的应用示例,用于从HCl + KCl溶液中不稳定地释放氢离子,以及将两种金属同时沉积到圆盘电极上。 [参考:28]

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