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The energy distribution of elastic waves in an infinite elastic medium with uniformly and randomly distributed scatterers has been researched. The scattering process is assumed to be isotropic and without conversions between wave types. We get the equation on the distribution of energe density in time and space covering single as well as multiple scattering. Taking physical symmetry of the field into account, it can be simplified. In the case of small earthquakes, the energy source of elastic waves can be assumed as a short pulse emitted isotropically at t=0. The first-order approximate solution in the 3-dimensional space can be obtained, and it is equivalent to Sato's solution for single scattering. In the 2-dimensional space the complete analytical solution has been derived by the mathematical inductance which leads to a conclusion that the codas of surface waves can give the Q-factor related to intrinsic absorption. The equation obtained in this paper is more general. 相似文献
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大延伸非均匀介质中地震波全弹性散射理论II-弹性波多次散射理论 总被引:3,自引:0,他引:3
推出大延伸非均匀连续介质的弹性波能量传输表达式,并以此为基础建立并发展了相应的弹性动力学能量传递理论.构造了一个基于非均匀薄层或非均匀相屏单次散射迭代法的多次散射模型.该模型既适用于弱散射,也适用于强散驰 既适用于普通散射,也适用于转换散射;尽管高频情况下只考虑普通散射及前向散射.应用该模型计算了弹性多次散射的能通量,处理了散射衰减问题。数值实验的结果表明,短周期地震图上的尾波主要来源于S波散射。 相似文献
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