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A Two-Temperature Model for Solid-Liquid Phase Change in Metal Foams

机译:金属泡沫固液相变的两温模型

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摘要

Transient solid-liquid phase change occurring in a phase-change material (PCM) embedded in a metal foam is investigated. Natural convection in the melt is considered. Volume-averaged mass and momentum equations are employed, with the Brinkman-Forchheimer extension to the Darcy law to model the porous resistance. Owing to the difference in the thermal diffusivities between the metal foam and the PCM, local thermal equilibrium between the two is not assured. Assuming equilibrium melting at the pore scale, separate volume-averaged energy equations are written for the solid metal foam and the PCM and are closed using an interstitial heat transfer coefficient. The enthalpy method is employed to account for phase change. The governing equations are solved implicitly using the finite volume method on a fixed grid. The influence of Rayleigh, Stefan, and interstitial Nusselt numbers on the temporal evolution of the melt front location, wall Nusselt number, temperature differentials between the solid and fluid, and the melting rate is documented and discussed. The merits of incorporating metal foam for improving the effective thermal conductivity of thermal storage systems are discussed.
机译:研究了嵌入在金属泡沫中的相变材料(PCM)中发生的瞬时固液相变。考虑熔体中的自然对流。使用体积平均质量和动量方程,将Brinkman-Forchheimer扩展到达西定律,以模拟多孔阻力。由于金属泡沫和PCM之间的热扩散率不同,不能确保两者之间的局部热平衡。假设在孔尺度上达到平衡熔融,则分别为固体金属泡沫和PCM编写体积平均能量方程,并使用间隙传热系数将其封闭。焓法用于说明相变。在固定网格上使用有限体积方法隐式求解控制方程。记录并讨论了瑞利,斯蒂芬和间隙Nusselt数对熔体前沿位置的时间演变,壁Nusselt数,固体和流体之间的温差以及熔融速率的影响。讨论了掺入金属泡沫以改善热存储系统的有效导热性的优点。

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