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Computer simulation of diffusion processes with moving interface boundary

机译:具有移动界面边界的扩散过程的计算机模拟

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The solution of the diffusion equation at the non-stationary boundary represents the so-called Stefan problem which can be solved by means of the thermal potential of a double-layer with the accuracy sufficient for description of diffusion phenomena. The results were methods for determination of the mean values of the interdiffusion coefficients. The interface boundary shift and diffusivity in the diffusion joints can be determined very precisely from the areas below and above the concentration curve. The diffusivities in the Ni/Ni-Al and Fe/Fe-Mn diffusion joints were calculated from the experimental data using the balance equations that express the law of conservation of the diffusing material in the specimens and on the interface boundary. A new computer program (in Matlab) for the simulation of diffusion processes has been developed.
机译:非稳态边界处扩散方程的解表示所谓的Stefan问题,可以利用双层的热势以足以描述扩散现象的精度来解决该问题。结果是确定互扩散系数平均值的方法。可以从浓度曲线上下的区域非常精确地确定扩散缝中的界面边界移动和扩散率。使用平衡方程从实验数据中计算出Ni / Ni-Al和Fe / Fe-Mn扩散接头中的扩散系数,该平衡方程表示了样品中和界面边界处的扩散材料的守恒定律。已经开发了用于扩散过程模拟的新计算机程序(在Matlab中)。

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