Geometric stability of a cylindrical nucleus growing in a supersaturated solution.
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概要
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The geometric stability of a cylindrical particle undergoing radial growth in a supersaturated solution is studied by employing the time-dependent diffusion equations. In this paper, the perturbation technique is used to investigate the stability of shape. The perturbations in θ-and z-directions are both considered. The stability region for considering perturbation in z-direction is a special case of that for considering perturbation in θ- and z-directions. It was found that the stability boundary in the absolute sense and in the relative sense depends upon the growth of the moving solid-liquid interface and the degree of supersaturation.
- 公益社団法人 化学工学会の論文
著者
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Wang Maw-ling
Department Of Chemical Engineering National Tsing Hua University
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YANG BARRY
Department of Industrial Chemistry and Chemical Engineering, National Tsing Hua University
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- Geometric stability of a cylindrical nucleus growing in a supersaturated solution.