分形多孔材料的导热性能研究

Donghui Zhang, C. Tang, Weiliang Kong, Ning Chen
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摘要

本文通过数值计算方法对分形结构中的热传导过程进行了分析。分形结构可以简化为一种由孔隙和基质组成的二元混合物。在忽略对流和辐射传热的情况下,发现随机Sierpinski地毯的有效导热系数近似成结构长度尺度或矩阵百分比。宏观孔隙分布和分形维数对有效导热系数有很大影响。也就是说,结构非均质性在分形的传热过程中起着重要的作用。该研究有助于更好地理解微尺度热传导机理。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The research about thermal conductivity for fractal porous material
Heat conduction process in fractal structure is analyzed through numerical computation method in this paper. Fractal structure can be simplified as a kind of binary mixture, composed of pore and matrix. If convection and radiation heat transfer are neglected, it is found that the effective thermal conductivity for random Sierpinski Carpet is approximately scaled as the structure length scale or matrix percent. The macro-pore distribution and fractal dimension have much effect to the effective thermal conductivity. That is to say, the structure heterogeneity plays an important role in heat transfer process for fractals. The research would be helpful to understand the micro-scale heat conduction mechanism well.
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