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A kinetic model for amperometric immobilized enzymes at planar, cylindrical and spherical electrodes: The Akbari-Ganji method

机译:平面,圆柱形和球形电极在平面,圆柱形和球形电极的动力学模型:Akbari-Ganji方法

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摘要

Diffusion and kinetics of amperometric immobilized enzymes on the planar, cylindrical and spherical electrodes are discussed. This model is described as a set of non-linear reaction-diffusion equations consisting of a non-linear term related to Michaelis-Menten kinetics and enzyme-catalyzed reactions. In this paper, we obtain approximately the general analytical solutions for the non-linear equations that describe diffusion-limited reaction within the film by employing the Akbari-Ganji Method (AGM). The obtained analytical results for the concentration of substrate, mediator and current are compared with the available limiting case results and numerical results and found to be in satisfactory agreement. The dependence of the amperometric response on substrate and mediator concentration, enzyme concentration, electrode potential, film thickness and geometry of the electrode is analyzed.
机译:讨论了安培固定化酶在平面、圆柱和球形电极上的扩散和动力学。该模型被描述为一组非线性反应扩散方程,由一个与米氏动力学和酶催化反应有关的非线性项组成。本文利用Akbari-Ganji方法(AGM)近似地得到了描述薄膜内扩散限制反应的非线性方程组的一般解析解。将得到的衬底浓度、介质浓度和电流的分析结果与现有的极限情况和数值结果进行了比较,结果令人满意。分析了电流响应与底物和介质浓度、酶浓度、电极电位、膜厚和电极几何形状的关系。

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