利用快速自适应预测滤波器衰减三维多分量地震数据的随机噪声

GEOPHYSICS Pub Date : 2024-01-25 DOI:10.1190/geo2023-0195.1
Zhiyong Wang, Guochang Liu, Chao Li, Lanting Shi, Zixu Wang
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引用次数: 0

摘要

地震记录中的随机噪声会影响有效信号识别的准确性,给后续的地震数据处理、成像和解释带来困难。因此,随机噪声衰减一直是地震数据处理,尤其是三维数据处理的重要步骤。近年来,多分量勘探得到了快速发展。然而,处理多分量数据的常用方法是单独处理每个分量,导致多分量数据之间的相关性被忽视。针对三维多分量数据,我们提出了一种基于非因果正则化非平稳自回归模型的多分量自适应预测滤波器(MAPF),以实现 t- x- y 域的随机噪声衰减。多分量信号的 MAPF 可用于识别每对分量之间的潜在相关性和差异,与传统的单分量预测相比,它不仅能对单个分量进行稳健分析,还能提供有关各分量之间一致性和差异的有效信息,并具有更多的信息和约束条件。此外,它还可以通过求解具有整形正则化的最小二乘问题,获得平滑的非平稳预测系数。实例结果表明,MAPF 方法优于传统的自适应预测滤波(APF)方法。此外,由于多分量方法比单分量方法需要更多的系数和更长的预测时间,我们进一步提出了一种结合数据池和系数重构策略的快速多分量自适应预测滤波器(FMAPF)。实例结果表明,FMAPF 方法在去噪方面非常有效,并大大提高了计算效率。该方法的计算精度略有下降。
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Random noise attenuation of 3D multi-component seismic data using fast adaptive prediction filter
Random noise in seismic records affects the accuracy of effective signal identification, making it difficult for subsequent seismic data processing, imaging, and interpretation. Therefore, random noise attenuation has always been an important step in seismic data processing, especially for 3D data. In recent years, multi-component exploration has been developed rapidly. However, the common method for processing multi-component data is to process each component separately resulting in the correlation between multi-component data being neglected. For 3D multi-component data, we propose a multi-component adaptive prediction filter (MAPF) based on noncausal regularized nonstationary autoregressive models to implement random noise attenuation in the t- x- y domain. The MAPF for multi-component signals can be used to identify the potential correlations and differences between each pair of components, providing not only a robust analysis of individual components but also effective information about the consistency and differences between each component with more information and constraints compared to traditional single-component prediction. Moreover, it can obtain smooth non-stationary prediction coefficients by solving the least squares problem with shaping regularization. The example results demonstrate that the MAPF method is superior to the traditional adaptive prediction filtering (APF) method. Furthermore, since the multi-component method requires more coefficients and takes longer time to predict than the single-component method, we further propose a fast multi-component adaptive prediction filter (FMAPF) combining the data pooling and coefficient reconstruction strategies. The example results demonstrate that the FMAPF method is effective at denoising and greatly improves computational efficiency. The method comes with a slight decrease in computational accuracy.
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