Viscosity Effects in Thin-Layer Electrodeposition

粘度 对流 Péclet编号 无量纲量 化学 热力学 机械 格拉肖夫数 表观粘度 材料科学 雷诺数 物理 努塞尔数 湍流
作者
Graciela González,Guillermo Marshall,Fernando V. Molina,S. Dengra,Michel Rosso
出处
期刊:Journal of The Electrochemical Society [Institute of Physics]
卷期号:148 (7): C479-C479 被引量:49
标识
DOI:10.1149/1.1377280
摘要

We present experimental results and a theoretical macroscopic model on the effects of viscosity in thin-layer electrochemical growth. The viscosity was changed through glycerol additions; simultaneous use was made of optical and schlieren techniques for tracking concentration and convective fronts, while pH indicators were used for migratory fronts. The theoretical model describes diffusive, migratory, and convective ion transport in a fluid subject to an electric field. The equations are written in terms of dimensionless quantities, in particular, the Migration, Peclet, Poisson, Reynolds, and electrical Grashof numbers, which are found to depend on viscosity. Experiments reveal that with increasing viscosity, convection decreases, concentration profiles are less pronounced, while electric resistance and voltage increase. Concentration and convective fronts slow down with viscosity, but their time scaling follows the same law as for solutions without glycerol, only differing by a constant. Moreover, under constant electrical current, an increase in viscosity yields slower deposit front velocities, a more uniform deposit with smaller separation between branches, i.e., a change in morphology from more separated compact trees to a more dense, fractal-like structure. © 2001 The Electrochemical Society. All rights reserved.
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