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Application of Danckwerts' expression to first-order EC′reactions. Transient currents at inlaid and recessed microdisc electrodes

机译:Danckwerts表达式在一阶EC事件中的应用。镶嵌和凹陷微盘电极上的瞬态电流

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摘要

A general relationship, arising from Danckwerts' expression (P.V. Danckwerts, Trans. Faraday Soc. 47 (1951) 1014), allows the computation of the transient limiting current in a system with a homogeneous first-order reaction regenerating the electroactive species (an EC′ mechanism), with diffusion and convection, from the limiting currents at the same electrode when there is no homogeneous reaction. For the method to apply the boundary conditions and hydrodynamic regime must be time independent. A simple procedure (which could serve as an alternative to convolution or semi-integral methods) to determine the kinetic parameter from limiting currents obtained in an electrode of arbitrary geometry and size is suggested. An estimation of the time needed to approach steady-state is provided. Diffusion-limited transient currents at the inlaid and recessed microdisc electrode with first-order homogeneous kinetics are studied in detail, checking approximate analytical expressions and simulation data arising from the Finite Element Method. If diffusion is the only transport phenomenon, all currents tend to the planar (cottrellian) behaviour when t tends to 0, regardless of the kinetic constant or the shape of the electrode.
机译:由Danckwerts的表达式引起的一般关系(PV Danckwerts,Trans。Faraday Soc。47(1951)1014)使计算具有均一阶反应的系统中的瞬态极限电流得以再生,从而再生了电活性物质(EC当没有均相反应时,同一电极上的极限电流具有扩散和对流作用。对于应用边界条件和流体动力学状态的方法,必须与时间无关。提出了一种简单的方法(可以用作卷积或半积分方法的替代方法),以从在任意几何形状和尺寸的电极中获得的极限电流确定动力学参数。提供了达到稳态所需时间的估计。详细研究了具有一阶均一动力学的镶嵌和凹陷微盘电极上的扩散限制瞬态电流,检查了有限元方法的近似解析表达式和仿真数据。如果扩散是唯一的传输现象,则在t趋于0时,所有电流都趋向于平面(科特尔)行为,而与动力学常数或电极形状无关。

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