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On the correlation between material structure and seismic attenuation anisotropy in porousmedia

机译:多孔介质中材料结构与地震衰减各向异性的相关性

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Through numerical experiments and analytical analysis, we show that a strong correlation exists between anisotropy in the material structure (i.e., the elongation of inclusions present within rocks in the different directions of space) and anisotropy in seismic attenuation (i.e., the values of the inverse quality factors associated with the anisotropic moduli that control wave propagation). This is especially true for weakly anisotropic materials where a power law is shown to relate the aspect ratios of the inclusions (i.e., the ratios of the lengths of the inclusions in the different spatial directions) to the peak attenuation ratios (i.e., the ratios of the maximum values of the quality factors describing wave attenuation in the different spatial directions). Analytical results show that small deviations from this simple power law relation are to be expected for general anisotropic materials. For axisymmetric spheroidal inclusions, a perfectly bijective analytical relation is obtained between aspect ratios of the inclusions and attenuation ratios. This relation is not a power law in general but may be considered to reduce to one as aspect ratios approach 1 (a perfect sphere).
机译:通过数值实验和分析分析,我们发现材料结构的各向异性(即,岩石在不同空间方向上存在的夹杂物的伸长率)与地震衰减的各向异性(即,逆值)之间存在很强的相关性。与控制波传播的各向异性模量相关的品质因数)。这对于弱各向异性材料尤其如此,在该幂函数定律中,夹杂物的长径比(即,不同空间方向上的夹杂物的长度比)与峰值衰减比(即,描述不同空间方向上的波衰减的品质因数的最大值)。分析结果表明,对于一般的各向异性材料来说,与这种简单的幂律关系会有小的偏差。对于轴对称球状夹杂物,夹杂物的长径比与衰减比之间具有完美的双射解析关系。这种关系通常不是幂定律,但是当纵横比接近1(理想球体)时,可以认为将其减小为一。

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