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111.
Nonlinearity in the response of soils in the 1995 Kobe earthquake in vertical components of records 总被引:4,自引:0,他引:4
Strong motion records provided by seismic vertical arrays allow estimation of stress–strain relations in soils at depths from the surface to the location of the deepest device. As an example, time-dependent nonlinear soil behavior was estimated in vertical components of records obtained in the epicentral area of the 1995 Kobe earthquake. Degradation of the rigidity of soils in the strong motion was observed. The constructed nonlinear models of the soil behavior were used for estimating the nonlinear parts in the ground response by the nonlinear system identification technique. Nonlinear parts in the ground response were found to be as high as 50% at 2 km from the fault and 10% at 6–15 km from the fault plane. Odd types of nonlinearity, such as cubic, the fifth, seventh, etc. order, were found to be typical for soils, whereas, nonlinearities of even types are usually weak, but increase in liquefied soils. 相似文献
112.
多道面波分析技术在近地表勘探领域有着广泛应用,准确的提取频散曲线成为面波勘探成像的关键。文章介绍了一种新的地震背景噪声互相关面波频散成像方法——拓距相移法。该方法在传统相移法的基础上,利用阵内相移对小孔径范围的面波中高频信号进行提取,并利用阵外相移对大孔径范围的面波中低频信号进行提取,然后将两部分频散曲线融合从而得到更宽频带的面波频散曲线用于地下速度结构的反演。该方法在保证对近地表结构进行较高分辨率成像的同时,大大增加对深部结构的有效约束。2019年9月到10月期间,作者在湖南沃溪布设了8条密集测线,进行了1个月的地震背景噪声数据采集,并利用上述拓距相移法提取了0.1~2 s的瑞利面波宽频带相速度频散曲线。通过初步反演其中3条测线的背景噪声数据,获得了该矿区深度2.5 km以浅的地震横波速度结构。经与已知地质资料比对,160测线的地震横波速度反演结果与断层、岩性分界面及矿脉有着较好的对应关系,表明获得的沃溪矿区地震横波速度结构较好地反映了控矿构造、岩性分界以及矿体的分布位置等信息,为该区中—深部找矿提供了重要依据。该研究利用实际数据检验了拓距相移法的有效性,为今后深部找矿提供了一个有效的高精度成像方法。 相似文献
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We design a numerical algorithm for wave simulation in a borehole due to multipole sources. The stress–strain relation of the formation is based on the Kelvin–Voigt mechanical model to describe the attenuation. The modelling, which requires two anelastic parameters and twice the spatial derivatives of the lossless case, simulates 3-D waves in an axisymmetric medium by using the Fourier and Chebyshev methods to compute the spatial derivatives along the vertical and horizontal directions, respectively. Instabilities of the Chebyshev differential operator due to the implementation of the fluid–solid boundary conditions are solved with a characteristic approach, where the characteristic variables are evaluated at the source central frequency. The algorithm uses two meshes to model the fluid and the solid. The presence of the logging tool is modelled by imposing rigid boundary conditions at the inner surface of the fluid mesh. Examples illustrating the propagation of waves are presented, namely, by using monopoles, dipoles and a quadrupoles as sources in hard and soft formations. Moreover, the presence of casing and layers is considered. The modelling correctly simulates the features—traveltime and attenuation—of the wave modes observed in sonic logs, namely, the P and S body waves, the Stoneley wave, and the dispersive S waves in the case of multipole sources. 相似文献
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