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A cubic heat balance integral method for one-dimensional melting of a finite thickness layer

机译:有限厚度层一维熔化的立方热平衡积分法

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The work in this paper concerns the one-dimensional melting of a finite thickness layer. An asymptotic series solution describes the temperature in the melt regions. In the solid region the thermal boundary layers are approximated by a cubic polynomial. Results are compared with the exact solution for a semi-infinite block, and shown to agree to within less than 1%. The method is then applied to a situation where no analytical solution is available. A finite thickness frozen solid is placed on a warm substrate in a warm environment: initially the base of the solid heats to the melting temperature when a single melted region develops and subsequently a second melting front appears on the top boundary. We also present an example relevant to heating an ice layer from below, which occurs with de-icing systems.
机译:本文的工作涉及有限厚度层的一维熔化。渐近级数解描述了熔融区域的温度。在固体区域中,热边界层由三次多项式近似。将结果与半无限块的精确解进行比较,结果表明该结果小于1%。然后将该方法应用于没有分析解决方案可用的情况。将有限厚度的冷冻固体放在温暖的环境中的温暖基材上:当形成单个熔化区域时,固体底部最初加热到熔化温度,随后第二个熔化前沿出现在顶部边界上。我们还提供了一个与从下面加热冰层相关的示例,这在除冰系统中会发生。

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