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Experimental and theoretical study of frequency and temperature dependence on seismic attenuation of saturated rocks

机译:饱和岩地震衰减频率和温度依赖性的实验与理论研究

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Most rocks are saturated or partly saturated with different fluids under different depth, temperature and pressure conditions. It is generally acknowledged that fluids have the most important effect on the attenuation and dispersion of seismic waves. There exists a relation between frequency- and temperature- dependence on rock's seismic properties. It is not yet clear in literature whether there exist other equally important attenuation mechanisms as that in Biot's model, since there are other sources of dissipation, also related to fluids, that are not considered in Biot theory but that may also contribute to the overall dissipation of seismic energy. Identifying the precise relaxation mechanisms is still the subject of experimental and theoretical research. In this article, a series of experiments are conducted on dry and saturated rocks (sandstone, marble, granite) at different temperatures and frequencies to find the attenuation mechanism of interaction between rock skeleton and pore-fluid. Fluid viscosity generally depends on temperature, so the effect of pore fluid on attenuation is confirmed in terms of apparent viscosity variation of rock caused by the change of pore-fluid conditions (such as frequency or temperature). Based on our experimental data, we develop a new model of macroscopic apparent viscosity in saturated rock which is consistent with the nonlinear relaxation law. It helps to derive the analytical expressions to compute velocity dispersion and attenuation as functions of frequency and temperature.
机译:大多数岩石在不同深度,温度和压力条件下饱和或部分地饱和或部分地饱和。通常公认,流体对地震波的衰减和分散具有最重要的影响。频率和温度之间依赖岩石的地震性能之间存在关系。在文献中尚不清楚是否存在其他同样重要的衰减机制,因为在Biot模型中,由于还有其他耗散来源,也与流体有关,这些渗透率在Biot理论中不考虑,但这也可能有助于整体耗散地震能量。确定精确的放松机制仍是实验和理论研究的主题。在本文中,在不同温度和频率的干燥和饱和岩石(砂岩,大理石,花岗岩)上进行了一系列实验,以找到岩石骨架和孔隙液之间相互作用的衰减机制。流体粘度通常取决于温度,因此在孔隙流体条件的变化(例如频率或温度)的变化引起的岩石的表观粘度变化方面证实了孔隙流体对衰减的影响。基于我们的实验数据,我们在饱和岩石中开发了一种新的宏观表观粘度模型,这与非线性松弛法一致。它有助于导出分析表达式来计算速度分散和衰减作为频率和温度的函数。

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