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VOLUME-AVERAGING ISSUES ILLUSTRATED FOR POROUS-MEDIA THERMO-FLUID TRANSPORT

机译:多孔介质热流体传输的体积平均问题

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This paper discusses the various issues causing errors in the formulation of volume-averaged equations for porous-media thermo-fluid transport. Proper implementation of the ground rules of porous-media volume averaging of the microscopic transport equations is demonstrated for formulation of the macroscopic mass, momentum, and energy equations. Because the ground rules of conventional (standard) porous-media volume averaging have been defined based on a constant representative elementary volume of bulk porous media, first the formulation of the porous-media macroscopic transport equations are carried out in terms of the bulk-volume averages of the various quantities and their divergence or gradient before converting the resulting superficial bulk-volume average quantities to intrinsic phase-volume average quantities. An important error concerning the bulk-volume averaging of fluid-volume averages is corrected and other errors involved in the formulation of the porous conservation equations are explained. The present implementation of the volume-averaging rules is shown to lead to consistent formulations. The properly formulated macroscopic equations are applied for a single-phase incompressible fluid that is saturating a rigid porous-solid material under thermal equilibrium conditions, both having constant physical properties. The improved formulation reveals the significant implications of the errors in a previous approach.
机译:本文讨论了导致多孔介质热流体传输的体积平均方程式制定错误的各种问题。微观介质传输方程的多孔介质体积平均的基本规则的正确实现被证明可用于宏观质量,动量和能量方程的制定。因为已经基于块状多孔介质的恒定代表基本体积定义了常规(标准)多孔介质体积平均的基本规则,所以首先根据块体积进行多孔介质宏观传输方程的公式化在将所得的表观体积平均数转换为固有相体积平均数之前,先对各个量的平均值及其散度或梯度进行平均。校正了与流体体积平均值的体积平均值有关的重要误差,并解释了在构造多孔守恒方程时涉及的其他误差。示出了体积平均规则的当前实施导致一致的表述。正确制定的​​宏观方程适用于在热平衡条件下使刚性多孔固体材料饱和的单相不可压缩流体,两者均具有恒定的物理特性。改进的公式揭示了以前方法中错误的重大含义。

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