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An optimized scheme of dispersion suppression for elastic-wave variable-order rotated staggered-grid forward modeling

机译:弹性波可变阶旋转交错网格正向建模的色散抑制优化方案

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摘要

Numerical simulations of seismic waves are effective ways to analyze wave propagation in subsurface geological structures. Finite-difference forward modeling based on elastic-wave equations is one of the numerical simulation methods, which can effectively depict elastic-wave propagation. In elastic-wave finite-difference forward modeling, the numerical dispersion of wavefield is one of the most serious problems, which could contaminate the expected wavefield signals in seismic records. The variable-order rotated staggered-grid method (VRSM) has been developed by applying the variable-order method to the rotated staggered-grid method (RSM), which solves the numerical dispersion problem of the RSM in low-velocity regions. In this paper, the norm modified method (NMM) is introduced. The NMM can offer different finite-difference coefficients under different threshold constraint conditions to optimize the Taylor series expansion method (TSM) in suppressing numerical dispersion error and increasing the accuracy of numerical simulation. The optimized norm modified method (ONMM) is developed by combining the advantages of the NMM and the TSM to increase the accuracy of numerical simulation of the NMM. We apply the ONMM to further improve the precision and suppression of the numerical dispersion error of the VRSM, and name it the optimized variable-order rotated staggered-grid method (OVRSM). In the numerical experiments, we evaluate the finite-difference order distribution both from waveform characteristics and numerical dispersion analysis by OVRSM. The results of experiments demonstrate that the new order distribution is reasonable and the OVRSM is effective in numerical dispersion suppression.
机译:地震波的数值模拟是分析地下地质结构中波传播的有效方法。基于弹性波方程的有限差分正向建模是数值模拟方法之一,可以有效地描绘弹性波传播。在弹性波有限差分模型中,波场​​的数值分散是最严重的问题之一,可以污染地震记录中的预期波场信号。通过将可变阶方法应用于旋转交错 - 网格方法(RSM)来开发的可变阶旋转交错 - 网格方法(VRSM),该方法解决了低速区域中RSM的数值分散问题。本文介绍了规范改性方法(NMM)。 NMM可以在不同的阈值约束条件下提供不同的有限差分系数,以优化抑制数值色散误差的泰勒序列扩展方法(TSM),并提高数值模拟的准确性。通过组合NMM和TSM的优点来开发优化的规范修改方法(ONMM),以提高NMM的数值模拟的准确性。我们应用ONMM以进一步提高VRSM数值色散误差的精度和抑制,并将其命名为优化的可变阶旋转交错 - 网格方法(OVRSM)。在数值实验中,我们评估了OVRSM波形特征和数值色散分析的有限差分阶分布。实验结果表明,新的订单分布是合理的,并且OVRSM在数值分散抑制中是有效的。

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