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首页> 外文期刊>Journal of Seismic Exploration >SEISMIC DATA RECONSTRUCTION VIA COMPLEX SHEARLET TRANSFORM AND BLOCK COORDINATE RELAXATION
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SEISMIC DATA RECONSTRUCTION VIA COMPLEX SHEARLET TRANSFORM AND BLOCK COORDINATE RELAXATION

机译:通过复杂的小波变换和块坐标松弛来重建地震数据

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摘要

Due to practical and economic limitations, real seismic data is not densely sampled in all coordinates, which will affect the subsequent seismic data processing steps, such as migration, surface-related multiple elimination and inversion. Therefore, it is necessary to reconstruct the incomplete seismic data. This paper explains the application of the complex shearlet transform to seismic data reconstruction. With a L-1 constraint and the Block Coordinate Relaxation (BCR) method, performance of the complex shearlet-based, real shearlet-based and well-accepted curvelet-based reconstruction are compared in terms of recovered f-k spectrum and signal to noise ratio (SNR). We also discuss the shift invariance of the complex shearlet transform and compare the performances of the BCR and the widely used Projection Onto Convex Sets (POCS) method. The numerical experiments on synthetic and real data with different under-sampling rates demonstrate the validity of the proposed method, especially for the case of large amounts of traces missing.
机译:由于实际和经济的局限性,并不是在所有坐标中都密集采样真实的地震数据,这会影响后续的地震数据处理步骤,例如偏移,与地面有关的多重消除和反演。因此,有必要重建不完整的地震数据。本文解释了复数小波变换在地震数据重建中的应用。借助L-1约束和块坐标松弛(BCR)方法,根据恢复的fk频谱和信噪比比较了基于复数小波,基于实数小波和公认的基于曲波的重构的性能( SNR)。我们还讨论了复数小波变换的平移不变性,并比较了BCR和广泛使用的凸集投影(POCS)方法的性能。对具有不同欠采样率的合成数据和真实数据进行的数值实验证明了该方法的有效性,特别是对于丢失大量痕迹的情况。

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