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A Two-Temperature Model for the Analysis of Passive Thermal Control Systems

机译:被动热控制系统分析的两温模型

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Passive control of steady and unsteady thermal loads using effective thermal conductivity enhancers, such as metal foams, internal fins and metal filler particles, is being explored for a variety of electronics applications. The interstices are filled with air, phase change materials, or other fluids. Local thermal equilibrium between the solid filler and the matrix is not ensured in such systems since their thermal diffusivities are frequently very different. The use of a single volume-averaged energy equation for both the phases cannot be justified in such situations. A two-medium approach is used in the present work to account for the local thermal non-equilibrium. Separate energy equations are written for the solid and fluid respectively, and are closed using a steady-state interphase heat transfer coefficient between the two phases. A general momentum equation which includes the Brinkman-Forchheimer extension to Darcy flow is employed. The resulting equations are solved implicitly using a fully transient method on fixed orthogonal co-located finite volumes. Unsteady natural convection in a metal-foam filled cavity is computed. The influence of various parameters such as the ratios of solid-to-fluid thermal conductivities and heat capacities, Rayleigh number, Prandtl number and Darcy number on the thermal and flow fields is investigated. The results illustrate that local thermal equilibrium is not assured, either during the transient or at steady state for the range of parameters considered. Furthermore, even if the steady-state solid-to-fluid temperature differences are small, large temperature differences are seen during the unsteady response.
机译:对于各种电子应用,正在探索使用有效的导热系数增强剂(例如金属泡沫,内部散热片和金属填料颗粒)来被动控制稳态和非稳态热负荷。空隙中充满了空气,相变材料或其他流体。在这样的系统中,不能确保固体填料和基体之间的局部热平衡,因为它们的热扩散率经常相差很大。在这种情况下,无法为两个阶段都使用单个体积平均能量方程式。在当前工作中,采用了两种方法来解决局部热不平衡问题。分别为固体和流体编写了独立的能量方程,并使用两相之间的稳态相间传热系数将其封闭。使用了包括Brinkman-Forchheimer扩展到Darcy流的一般动量方程。在固定的正交共置有限体积上,使用完全瞬态方法隐式求解了所得方程。计算了填充金属泡沫的空腔中的非稳态自然对流。研究了各种参数,如固液热导率和热容量之比,瑞利数,普朗特数和达西数对热流场和流场的影响。结果表明,在所考虑的参数范围内,在瞬态或稳态期间均不能保证局部热平衡。此外,即使稳态固-流体温差很小,在不稳定响应期间也会看到较大的温差。

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