首页> 外文期刊>Journal of Seismic Exploration >A NON-SPLIT PERFECTLY MATCHED LAYER ABSORBING BOUNDARY CONDITION FOR THE SECOND-ORDER WAVE EQUATION MODELING
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A NON-SPLIT PERFECTLY MATCHED LAYER ABSORBING BOUNDARY CONDITION FOR THE SECOND-ORDER WAVE EQUATION MODELING

机译:二阶波方程建模的非分裂完全匹配层吸收边界条件

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The perfectly matched layer (PML) absorbing boundary conditions (ABC) have been well studied for seismic wavefield modeling. However, existing approaches are either based on a wavefield variable-split or are only applicable to first-order wave equations. In this paper, we present a non-split PML ABC for the second order wave equations in displacement. The principle of the proposed method lies in introducing a series of auxiliary variables to represent the partial derivatives associated with the stretching axis. We derive the non-split PML formula by using basic tensor algebra. The derived equations are in a compact form which makes the ABC condition easier for implementation in practice. Furthermore, as no extra splitting wavefield variables are introduced, the computer memory usage of wave equation modeling can be reduced accordingly. Numerical results for both acoustic and elastic examples show the quality of the performance of the proposed new method.
机译:完美匹配层(PML)吸收边界条件(ABC)已被很好地研究用于地震波场建模。但是,现有方法要么基于波场可变分裂,要么仅适用于一阶波动方程。在本文中,我们为位移中的二阶波动方程提出了一种非分裂的PML ABC。该方法的原理在于引入一系列辅助变量来表示与拉伸轴相关的偏导数。我们通过使用基本张量代数推导非分裂PML公式。导出的方程是紧凑形式的,这使得ABC条件更易于在实践中实现。此外,由于没有引入额外的分裂波场变量,因此可以相应地减少波动方程建模的计算机内存使用量。声学和弹性实例的数值结果都表明了所提出的新方法的性能。

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