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Modeling the formation of facets and corners using a convective Cahn-Hilliard model

机译:使用对流Cahn-Hilliard模型对刻面和角的形成进行建模

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We conside4r solidification into a hypercooled melt in the presence of kinetic undercooling and anisotropic surface energy. We allow the anisotropy to be strong enough that equilibrium configuratins would contain facets divided by kcorners, and track the unstable evolution of an initially planar front to a faceted front. Regulrization by curvaturedependent sruface energy is posed, and in the nonlinear regime a convective Cahn-Hilliard eqation is derived. The emergence of facets is thus related to spinodal decompositon and subsequent coarsening. The presence of convective terms generated by the effect of kientics destroys the binodal construction and leads to a fast coarsening, that for large times t goes as t~1/2.
机译:在存在动态过冷和各向异性表面能的情况下,我们考虑将凝固固化为过冷的熔体。我们允许各向异性足够强,以至于平衡构象素将包含被kcorners分割的小平面,并跟踪从最初平面的正面到多面正面的不稳定演变。提出了由曲率相关的曲面能量进行的调节,并且在非线性状态下,得出了对流的Cahn-Hilliard方程。因此,小面的出现与旋节线的分解以及随后的粗化有关。由运动学的影响产生的对流项的存在破坏了双曲线结构并导致快速粗化,长时间t趋于t〜1/2。

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