用于多维地震噪声衰减和超分辨率的扩散模型

GEOPHYSICS Pub Date : 2024-07-02 DOI:10.1190/geo2023-0676.1
Yuan Xiao, Kewen Li, Yimin Dou, Wentao Li, Zhixuan Yang, Xinyuan Zhu
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引用次数: 0

摘要

地震数据的质量对其解释至关重要,因此必须降低噪音和提高分辨率。传统解决方案和基于深度学习的解决方案在低维地震数据上都取得了不同程度的成功。在本文中,我们通过去噪扩散概率模型(DDPM)的创新应用,为高维地震数据去噪和超分辨率开发了一种深度生成解决方案,我们称之为 MD Diffusion。MD Diffusion 将劣化的地震数据作为条件先验来处理,从而指导生成过程,增强了从复杂噪声中恢复数据的能力。通过迭代训练隐含概率模型,我们的采样速度比原始 DDPM 快十倍。通过广泛的训练,我们可以在合成数据集中对复杂的地震数据分布进行显式建模,并将这些知识迁移到具有未知噪声水平的野外数据恢复过程中,从而以无监督的方式减弱噪声并提高分辨率。三维合成数据和野外数据的定量指标和定性结果表明,与 UNet 和地震超分辨率方法相比,MD Diffusion 在高维地震数据去噪和超分辨率方面表现出更优越的性能,尤其是在增强薄层结构和保留断层特征方面,并显示出应用于更高维数据的潜力。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Diffusion Models for Multidimensional Seismic Noise Attenuation and Super-Resolution
Seismic data quality proves pivotal to its interpretation, necessitating the reduction of noise and the enhancement of resolution. Both traditional and deep learning-based solutions have achieved varying degrees of success on low-dimensional seismic data. In this paper, we develop a deep generative solution for high-dimensional seismic data denoising and super-resolution through the innovative application of denoising diffusion probabilistic models (DDPMs), which we refer to as MD Diffusion. MD Diffusion treats degraded seismic data as a conditional prior that guides the generative process, enhancing the capability to recover data from complex noise. By iteratively training an implicit probability model, we achieve a sampling speed ten times faster than the original DDPM. Extensive training allows us to explicitly model complex seismic data distributions in synthetic datasets to transfer this knowledge to the process of recovering field data with unknown noise levels, thereby attenuating noise and enhancing resolution in an unsupervised manner. Quantitative metrics and qualitative results for 3D synthetic and field data demonstrate that MD Diffusion exhibits superior performance in high-dimensional seismic data denoising and super-resolution compared to the UNet and Seismic Super-Resolution methods, especially in enhancing thin-layer structures and preserving fault features, and shows the potential for application to higher-dimensional data.
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