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Evidence of Dual Scale Porous Mechanisms During Fluid Migration in Hardwood Species (Ⅱ) A Dual Scale Computational Model to Describe the Experimental Results

机译:硬木树种流体迁移过程中双重尺度多孔机制的证据(Ⅱ)描述实验结果的双重尺度计算模型

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The second part of this paper is devoted to the computational modelling of transient water migration in hardwood. During re-saturation, the moisture content, measured during the process by using X-ray attenuation (see part 1 of this paper), increases quickly very close to the cavity, but requires a very long time for the remaining part of the sample to absorb the moisture in wetting. For this configuration and this material, the macroscopic approach fails. Consequently, a dual-porosity approach is proposed. The computational domain uses a 2-D axisymmetric configuration for which the axial coordinate represents the macroscopic longitudinal direction of the sample whereas the radial coordinate allows the slow migration from each active vessel towards the fibre zone to be considered. The latter is a microscopic space variable. The moisture content field evolution depicts clearly the dual scale mechanisms: a very fast longitudinal migration in the vessel followed by a slow migration from the vessel towards the fibre zone. The macroscopic moisture content field resulting from this dual scale mechanism is in quite good agreement with the experimental data.
机译:本文的第二部分致力于硬木瞬态水迁移的计算模型。在重新饱和过程中,通过使用X射线衰减(参见本文的第1部分)在过程中测量的水分含量非常快地靠近空腔,但是需要很长时间才能使样品的其余部分达到饱和状态。吸收湿气中的水分。对于这种配置和这种材料,宏观方法是失败的。因此,提出了一种双孔隙方法。计算域使用二维轴对称配置,其轴向坐标表示样品的宏观纵向,而径向坐标允许考虑从每个活动容器向纤维区域的缓慢迁移。后者是微观空间变量。水分场的演变清楚地描述了双重尺度的机制:容器中非常快速的纵向迁移,然后是从容器向纤维区的缓慢迁移。这种双重尺度机制产生的宏观水分含量场与实验数据非常吻合。

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