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Study on Rayleigh Wave Inversion for Estimating Shear-wave Velocity Profile

机译:估计剪切波速度剖面的瑞利波反演研究

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Rayleigh wave or ground roll is a noise in seismic body waves. However, how to use this noise for soil characterization is very interesting since Rayleigh wave phase velocity is a function of compression-wave velocity, shear-wave velocity, density and layer thickness. In layered-medium Rayleigh wave velocity also depends on wavelength or frequency, and this phenomenon is called dispersion. Inversion procedure to get shear-wave velocity profile needs a priori information about the solution of the problem to limit the unknown parameters. The Lagrange multiplier method was used to solve the constrained optimization problems or well known as a smoothing parameter in inversion problems. The advantage of our inversion procedure is that it can guarantee the convergence of solution even though the field data is incomplete, insufficient, and inconsistent. The addition of smoothing parameter can reduce the time to converge. Beside numerical stability, the statistical stability is also involved in inversion procedure. In field experiment we extracted ground roll data from seismic refraction record. The dispersion curves had been constructed by applying f-k analysis and f-k dip filtering. The dispersion curves show the dependence of Rayleigh wave phase velocities in layered media to frequency. The synthetic models also demonstrate the stability and the speed of inversion procedure.
机译:瑞利波或地滚波是地震体波中的噪声。但是,由于瑞利波的相速度是压缩波速度,剪切波速度,密度和层厚度的函数,因此如何使用这种噪声进行土壤表征非常有趣。在分层介质中,瑞利波的速度还取决于波长或频率,这种现象称为色散。要获得剪切波速度剖面的反演程序需要有关问题解决方案的先验信息,以限制未知参数。拉格朗日乘数法用于解决约束优化问题或在反演问题中众所周知的平滑参数。我们的反演程序的优点是,即使现场数据不完整,不足和不一致,也可以保证解的收敛性。添加平滑参数可以减少收敛时间。除了数值稳定性外,统计稳定性还涉及反演程序。在野外实验中,我们从地震折射记录中提取了地滚数据。通过应用f-k分析和f-k浸滤构建色散曲线。色散曲线表明分层介质中瑞利波相速度对频率的依赖性。综合模型还证明了反演过程的稳定性和速度。

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