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DENDRITIC GROWTH IN CONFINED SPACES

机译:狭窄空间中的树突生长

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We simulate the growth of a single dendrite, starting from a spherical speed in a pure undercooled melt, in confined three dimensional space. In particular, we study the effect of the spacing between the top and bottom domain boundaries on tip selection, by quantifying the tip velocity and curvature, and the selection constant (σ~*), as a function of this spacing and dimensionless undercooling. We also examine dendrite evolution in the presence of a superimposed flow. We observe a three-dimensional to two-dimensional growth transition in the dendrite at a very small spacing, and conclude that there exists a critical spacing δ_c, for particular values of the free stream velocity and undercooling when this phenomenon occurs. We correlate the steady state diffusion field and δ_c.
机译:我们在有限的三维空间中,从纯过冷熔体中的球形速度开始,模拟单个枝晶的生长。特别地,我们通过量化尖端速度和曲率以及选择常数(σ〜*)来研究顶部和底部区域边界之间的间距对尖端选择的影响,该常数是该间距和无量纲过冷的函数。我们还检查了存在重叠流时枝晶的演化。我们以很小的间距观察到了枝晶中的三维到二维生长过渡,并得出结论,对于自由流速度和过冷的特定值,当出现这种现象时,存在一个临界间距δ_c。我们将稳态扩散场与δ_c相关联。

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