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Solidification in a Continuous Medium with Periodically Distributed Two-Dimensional Circular Pores

机译:具有周期性分布的二维圆形孔的连续介质中的凝固

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This paper demonstrates that the temporal variation of solidification interface in a continuous medium containing periodically distributed two-dimensional circular pores can be analytically predicted. Experiments using distilled water as the continuous medium to be solidified (frozen) are conducted to validate the model predictions for two selected porosities: ε = 0 and 0.5. Numerical simulations using the method of finite elements are also carried out to further explore the effect of topological anisotropy associated with pore arrangement on the effective thermal conductivity of the porous medium. The analytical solution well predicts the general trend of the solidification interface with a systematic deviation (underestimation). Such agreement nonetheless suggests that the delay of solidification is mainly caused by the reduction of the bulk thermal conductivity due to the presence of low-conducting pores, as this is the sole mechanism accounted for by the analytical model for solidification in a porous medium.
机译:本文证明,可以分析地预测包含周期性分布的二维圆形孔的连续介质中凝固界面的时间变化。进行了使用蒸馏水作为要固化(冻结)的连续介质的实验,以验证两个选定孔隙率的模型预测:ε= 0和0.5。还使用有限元方法进行了数值模拟,以进一步探索与孔隙排列相关的拓扑各向异性对多孔介质有效导热系数的影响。解析解决方案很好地预测了凝固界面的总体趋势,且存在系统偏差(低估)。然而,这种一致意见表明,固化的延迟主要是由于存在低传导性孔而降低了整体导热系数,因为这是多孔介质中固化分析模型所解释的唯一机理。

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