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Acoustic viscoelastic modeling by frequency-domain boundary element method

机译:声粘弹性建模的频域边界元方法

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摘要

Abstract Earth medium is not completely elastic, with its viscosity resulting in attenuation and dispersion of seismic waves. Most viscoelastic numerical simulations are based on the finite-difference and finite-element methods. Targeted at viscoelastic numerical modeling for multilayered media, the constant- Q acoustic wave equation is transformed into the corresponding wave integral representation with its Green’s function accounting for viscoelastic coefficients. An efficient alternative for full-waveform solution to the integral equation is proposed in this article by extending conventional frequency-domain boundary element methods to viscoelastic media. The viscoelastic boundary element method enjoys a distinct characteristic of the explicit use of boundary continuity conditions of displacement and traction, leading to a semi-analytical solution with sufficient accuracy for simulating the viscoelastic effect across irregular interfaces. Numerical experiments to study the viscoelastic absorption of different Q values demonstrate the accuracy and applicability of the method.
机译:摘要地球介质不是完全弹性的,其粘性导致地震波的衰减和扩散。大多数粘弹性数值模拟均基于有限差分法和有限元法。针对多层介质的粘弹性数值模拟,将恒定Q声波方程式转换为相应的波积分表示形式,其格林函数考虑了粘弹性系数。通过将传统的频域边界元方法扩展到粘弹性介质,本文提出了积分方程全波形解的有效替代方法。粘弹性边界元方法的显着特征是明确使用位移和牵引力的边界连续性条件,从而得出了一种具有足够精度的半解析解,可以模拟不规则界面上的粘弹性效应。研究不同Q值的粘弹性吸收的数值实验证明了该方法的准确性和适用性。

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