RTM曲面偏移集的图像域最小二乘迁移

W. Dai, Z. Xu, X. Cheng, K. Jiao, D. Vígh
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引用次数: 3

摘要

逆时偏移的最新发展使我们能够产生表面偏移集(sog),并为基于波动方程的偏移方法而不是传统的基于射线的偏移方法进行振幅反偏移分析提供了机会。我们为表面偏移集制定了图像域最小二乘迁移,以纠正有限的采集孔径,几何扩展和速度复杂性。为了近似Hessian,我们从模型空间中的点散射体分布开始,使用Born建模生成合成衍射数据,并将数据迁移到以表面偏移集的形式生成相应的点扩散函数。然后用这些点扩展函数进行图像域反演,近似于Hessian逆。通过三维合成弹性数据的数值算例说明了该方法的优越性。反演后,在补偿了采集孔径、几何扩展和速度复杂度后,SOGs的振幅明显与进一步偏移一致,分辨率更高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Image-Domain Least-Squares Migration for RTM Surface-Offset Gathers
Recent development of reverse time migration allows us to produce surface-offset gathers (SOGs) and opens the opportunity for amplitude-verse-offset analysis with a wave-equation-based migration method instead of traditional ray-based migration. We formulate an image-domain least-squares migration for surface-offset gathers to correct for limited acquisition aperture, geometric spreading, and velocity complexity. To approximate the Hessian, we start with a distribution of point scatterers in the model space, generate synthetic diffraction data with Born modelling, and migrate the data to produce corresponding point-spread functions in the form of surface-offset gathers. An image-domain inversion is then performed with these point-spread functions, as an approximate to the Hessian inverse. Numerical examples of the 3D synthetic elastic data are shown to illustrate the benefits of our method. After inversion, the SOGs clearly show consistent amplitudes to further offsets and better resolutions after compensating for acquisition aperture, geometric spreading, and velocity complexity.
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