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An enrichment scheme for solidification problems

机译:凝固问题的浓缩方案

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摘要

A new enriched finite element formulation for solving isothermal phase change problems is presented. We propose a fixed mesh method, where the discontinuity in the temperature gradient is represented by enriching the finite element space through a function whose definition includes a gradient discontinuity.Generally, in these types of formulations, the enrichment location (the location of the solidification front) is determined through a level set auxiliary scheme. In this work, this position is determined implicitly by constraining the temperature at the phase change boundary to be equal to the melting temperature. Several numerical examples are presented to show the application of the method.
机译:提出了一种新的富集有限元公式,用于求解等温相变问题。我们提出了一种固定网格方法,其中温度梯度的不连续性通过定义包括梯度不连续性的函数丰富有限元空间来表示。通常,在这些类型的配方中,富集位置(凝固前沿的位置)是通过水平集辅助方案确定的。在这项工作中,通过将相变边界处的温度限制为等于熔化温度来隐式确定该位置。通过数值算例展示了该方法的应用。

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