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Downscaling Method from Macroscopic to Microscopic Scale in a Periodic Two-Dimensional Porous Medium

机译:从周期性二维多孔介质中从宏观到微观尺度的缩小方法

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A downscaling procedure applied to the steady laminar convective heat transfer through a two-dimensional homogeneous porous medium is proposed. Local conservation equations are numerically solved. A filtering procedure applied on the computed local fields gives the macroscopic dynamic and thermal behavior of the fluid. Our interest is to reconstruct the fields at microscopic scale in one or more arbitrary sub-areas of the medium. To this end, numerical simulations of the chosen sub-areas are carried out using the Trio_U CFD code. Cell-averaged quantities deduced from the reference volume averages are used as constraints on the solutions. A periodicity assumption is used for velocity and temperature spatial deviation. Reconstructed fields are compared to reference fields.
机译:提出了一种通过二维均相多孔介质应用于稳定层状对流热传递的较次编制过程。局部保护方程在数值上解决。在计算的本地领域应用的过滤过程给出了流体的宏观动态和热行为。我们的兴趣是在培养基的一个或多个任意子区域中重建微观尺度的字段。为此,使用Trio_u CFD码进行所选子区域的数值模拟。从参考体积平均推导的细胞平均量用作解决方案的约束。周期性假设用于速度和温度空间偏差。将重建的字段与参考字段进行比较。

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