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An efficient multi-scale waveform inversion method in Laplace-Fourier domain

机译:Laplace-Fourier域中一种有效的多尺度波形反演方法

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Aiming at the problem that large computational resources and long computation time are required for the conventional Laplace-Fourier domain waveform inversion, an efficient multi-scale grid algorithm with variable computed area is proposed, and used in inversion modeling of the Marmousi and Overthrust model. This algorithm can choose a proper grid spacing automatically according to the different frequency, and adjust the depth of computing area according to the Laplace damping constant. This algorithm not only improves inversion efficiency significantly without the loss of inversion precision, but also improves the stability due to the decrease of grid number. Inversion results of the Marmousi and Overthrust model demonstrate the validity of the algorithm. In addition, the inversion results by the algorithm still can be approximate to the real model when low frequency information is missing.
机译:针对传统的拉普拉斯-傅立叶域波形反演需要大量的计算资源和较长的计算时间的问题,提出了一种有效的变面积多尺度网格算法,并将其用于Marmousi和Overthrust模型的反演建模。该算法可以根据不同的频率自动选择合适的网格间距,并根据拉普拉斯阻尼常数调整计算区域的深度。该算法不仅在不损失反演精度的情况下,显着提高了反演效率,而且由于网格数量的减少,提高了稳定性。 Marmousi和Overthrust模型的反演结果证明了该算法的有效性。另外,当缺少低频信息时,算法的反演结果仍可以近似于真实模型。

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