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首页> 外文期刊>IEEE Geoscience and Remote Sensing Letters >Application of Principal Component Analysis in Weighted Stacking of Seismic Data
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Application of Principal Component Analysis in Weighted Stacking of Seismic Data

机译:主成分分析在地震数据加权叠加中的应用

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Optimal stacking of multiple data sets plays a significant role in many scientific domains. The quality of stacking will affect the signal-to-noise ratio and amplitude fidelity of the stacked image. In seismic data processing, the similarity-weighted stacking makes use of the local similarity between each trace and a reference trace as the weight to stack the flattened prestack seismic data after normal moveout correction. The traditional reference trace is an approximated zero-offset trace that is calculated from a direct arithmetic mean of the data matrix along the spatial direction. However, in the case that the data matrix contains abnormal misaligned trace, erratic, and non-Gaussian random noise, the accuracy of the approximated zero-offset trace would be greatly affected, and thereby further influence the quality of stacking. We propose a novel weighted stacking method that is based on principal component analysis. The principal components of the data matrix, namely, the useful signals, are extracted based on a low-rank decomposition method by solving an optimization problem with a low-rank constraint. The optimization problem is solved via a common singular value decomposition algorithm. The low-rank decomposition of the data matrix will alleviate the influence of abnormal trace, erratic, and non-Gaussian random noise, and thus will be more robust than the traditional alternatives. We use both synthetic and field data examples to show the successful performance of the proposed approach.
机译:多个数据集的最佳堆叠在许多科学领域都发挥着重要作用。堆叠的质量将影响堆叠图像的信噪比和幅度保真度。在地震数据处理中,相似度加权叠加利用每个迹线和参考迹线之间的局部相似度作为权重,以在正常时差校正之后堆叠平坦的叠前地震数据。传统的参考迹线是近似零偏移迹线,它是根据数据矩阵沿空间方向的直接算术平均值计算得出的。但是,在数据矩阵包含异常的未对准走线,不稳定且非高斯的随机噪声的情况下,近似零偏移走线的精度将受到很大影响,从而进一步影响堆叠质量。我们提出了一种基于主成分分析的新型加权叠加方法。通过解决具有低秩约束的优化问题,基于低秩分解方法提取数据矩阵的主要成分,即有用信号。通过常见的奇异值分解算法解决了优化问题。数据矩阵的低秩分解将减轻异常走线,不稳定和非高斯随机噪声的影响,因此比传统方法更健壮。我们使用综合和现场数据示例来说明所提出方法的成功性能。

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