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Double parameterized regularization inversion method for migration velocity analysis in transversely isotropic media with a vertical symmetry axis

机译:具有垂直对称轴的横观各向同性介质中迁移速度分析的双参数正则化反演方法

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摘要

Simultaneous estimation of velocity gradients and anisotropic parameters from seismic reflection data is one of the main challenges in transversely isotropic media with a vertical symmetry axis migration velocity analysis. In migration velocity analysis, we usually construct the objective function using the l_2 norm along with a linear conjugate gradient scheme to solve the inversion problem. Nevertheless, for seismic data this inversion scheme is not stable and may not converge in finite time. In order to ensure the uniform convergence of parameter inversion and improve the efficiency of migration velocity analysis, this paper develops a double parameterized regularization model and gives the corresponding algorithms. The model is based on the combination of the l_2 norm and the non-smooth l_1 norm. For solving such an inversion problem, the quasi-Newton method is utilized to make the iterative process stable, which can ensure the positive definiteness of the Hessian matrix. Numerical simulation indicates that this method allows fast convergence to the true model and simultaneously generates inversion results with a higher accuracy. Therefore, our proposed method is very promising for practical migration velocity analysis in anisotropic media.
机译:从地震反射数据中同时估计速度梯度和各向异性参数是横观各向同性介质垂直对称轴偏移速度分析的主要挑战之一。在迁移速度分析中,我们通常使用l_2范数和线性共轭梯度方案来构造目标函数,以解决反演问题。然而,对于地震数据而言,这种反演方案是不稳定的,并且可能不会在有限时间内收敛。为了保证参数反演的统一收敛,提高偏移速度分析的效率,本文建立了双参数正则化模型并给出了相应的算法。该模型基于l_2规范和非平滑l_1规范的组合。为了解决这样的反演问题,利用拟牛顿法使迭代过程稳定,可以保证黑森矩阵的正定性。数值模拟表明,该方法可以快速收敛到真实模型,并同时以更高的精度生成反演结果。因此,我们提出的方法对于各向异性介质中实际的运移速度分析是很有前途的。

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