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Multicomponent diffusion in a gas-diffusion electrode with a ribbed flow field using the quasipotential transformation

机译:流场呈肋状的气体扩散电极中的多组分扩散

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We present a mathematical model of a gas-diffusion electrode adjacent to a ribbed current collector. The quasiptoential transformation is used to reduce the problem, governed by the Stefan-Maxwell equations and Darcy's law, to the s oluton of Laplace's equation sujbect to nonlinear boundary conditions. A Schwarz-Christoffel transformation is used to transform the flow field into a smpler fectangular region. Separation of variables is then used to express the current on the electrode as a Fourier series. The model is applied to the problem of anhydrous hydrogen chloride electrysis in a solid-polymer-electrolyte cell. Polarization curves, current distributions, and contours of reactant pressure in the gas-diffusion electrode are presented and discussed.
机译:我们提出了与肋状集电器相邻的气体扩散电极的数学模型。通过Stefan-Maxwell方程和达西定律控制,使用四次变换将问题简化为拉普拉斯方程的解可以解决非线性边界条件。使用Schwarz-Christoffel变换将流场变换为放大的矩形区域。然后使用变量分离将电极上的电流表示为傅立叶级数。该模型适用于固体聚合物电解质电池中的无水氯化氢充电问题。给出并讨论了气体扩散电极中的极化曲线,电流分布和反应物压力的轮廓。

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