The Impact Of Conduction Shape Factor In Volume Averaged Calculations Of Heat Transfer In Permeable Porous Materials

A. Straatman, Cole T. Fleet
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Abstract

Extended Abstract Porous materials like metal and graphitic foams are seeing increased use in heat transfer devices due to their high solid-phase conductivity and area-to-volume ratios. The internal structures of these materials can be extremely complex, but accurate characterization of the foam properties in terms of permeability, inertial losses, interstitial exchange and effective conductivity are critical for being able to consider such materials in design and application. Recent literature exists for characterizing permeable porous materials by conducting pore-level simulations on idealized geometric models [1-2] or geometric models generated by scanning samples of the porous media [3-4]. In such cases, a given geometric structure is discretized and simulations are conducted to obtain direct solutions to the mass, momentum and energy equations under laminar or turbulent flow conditions. These simulations can be used to obtain integral quantities characterizing the resistance to fluid passage, convective exchange and thermal dispersion, all of which are required for analogous simulations conducted using the volume-averaged (porous-continuum) approach. In addition to flow resistance and interstitial heat exchange, accurate information must be provided to characterize the solid phase conduction, which because of the complex shape, is a function of both solid-phase conductivity and a conduction shape factor, which characterizes the departure of the conduction path from being straight and of uniform cross-section [5-6]. In the present study, spherical-void-phase representative elemental volumes developed using the Discrete Element approach described in Dyck & Straatman [7] were produced over the range of porosities 0.70 ≤ ε ≤ 0.85 and for
传导形状因子对渗透多孔材料传热体积平均计算的影响
多孔材料,如金属和石墨泡沫,由于其高固相导电性和面积体积比,在传热装置中的应用越来越多。这些材料的内部结构可能非常复杂,但在渗透率、惯性损耗、间隙交换和有效导电性方面准确表征泡沫性能对于能够在设计和应用中考虑此类材料至关重要。最近有文献通过理想化几何模型[1-2]或通过扫描多孔介质样品生成的几何模型[3-4]进行孔隙级模拟来表征可渗透多孔材料。在这种情况下,将给定的几何结构离散化,并进行模拟,以获得层流或湍流条件下质量、动量和能量方程的直接解。这些模拟可以用来获得表征流体通过阻力、对流交换和热分散的积分量,所有这些都是使用体积平均(多孔连续体)方法进行类似模拟所必需的。除了流动阻力和间隙换热之外,还必须提供准确的信息来表征固相传导。由于形状复杂,固相传导是固相传导率和传导形状因子的函数,而传导形状因子的特征是传导路径偏离直线和均匀截面[5-6]。在本研究中,使用Dyck & Straatman[7]中描述的离散元方法开发的球形空相代表性元素体积在孔隙度0.70≤ε≤0.85和为的范围内产生
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