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The relationship betweendendrie tip characteristics and dendrite spacings in alloy directional solidification

机译:合金定向凝固中枝尖特性与枝晶间距的关系

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We summarize the discuss a new theoretical mode for the direcitonal lsolidificaiton of alloys in the form of dendrtie arrays. Slender body theory is used to obtain an integral euqation for the dendrite shape in the asympototic limit of the dendrite tip radius being much smalle rhan othe solute diffusion length. This equation has a solvability condion that selects the shape anjd tip undercooling for prescribed solidification conditions and array spacings. a consequence of our results is that we obtain a unique solution to the well-known indeterminacy for the single-dendrite [2] similariyt solution by considering the interaction between individual members of an array of dendrites. Further,m the dependence of gthe solutoins on the dendrite spacing gives a family of "array solutins," in which the tip radius is related directly to thue dendrite spacing. These solutions aggree well with experimentws in parameter ranges where the slender dendrite theory is expected to be valid. Finally, we discuss how these array solutions, toigether with surface energy and stability considerations, can describe the seleciton of dendrite spacings duirng directioanl solidification.
机译:我们总结了讨论以树枝状排列形式进行合金的双向凝固的新理论模式。细长体理论用于在枝晶尖端半径的渐近极限远小于溶质扩散长度的情况下获得枝晶形状的积分方程。该方程式具有可溶性条件,可针对规定的凝固条件和阵列间距选择形状和尖端过冷。我们的结果的结果是,通过考虑树枝状晶体阵列的各个成员之间的相互作用,我们获得了已知的单枝状[2]相似性解决方案不确定性的唯一解决方案。此外,谷胱甘肽对树突间距的依赖性产生了一系列“阵列溶质”,其中尖端半径与树突间距直接相关。这些解决方案与细长树突理论预期有效的参数范围内的实验吻合得很好。最后,我们讨论了这些阵列解决方案如何结合表面能和稳定性考虑因素,来描述在直接固化过程中树突间距的选择。

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