Diffraction Separation and Imaging Using Multidirectional Wavefield Low-Rank Approximation

  • Chuang Li
  • , Yibo Hou
  • , Shixuan Jia
  • , Zhaoqi Gao
  • , Feipeng Li
  • , Zhen Li
  • , Jinghuai Gao
  • , Rongrong Wang
  • , Zhiguo Huang
  • , Ling Qian

Research output: Contribution to journalArticlepeer-review

1 Scopus citations

Abstract

Low-rank approximation (LRA) is a powerful technique for seismic diffraction separation and imaging, providing higher-resolution images of subsurface discontinuities compared to traditional reflection imaging. However, in complex wavefields where reflections lack distinct low-rank characteristics, diffractions and reflections can overlap within the same eigenimages, making traditional LRA less effective for separation. To address this limitation, we propose a diffraction separation and imaging method based on multidirectional wavefield LRA (MDWLRA). The MDWLRA method employs multidirectional wavefield decomposition (MDWD) to divide complex wavefields into angular slices with similar dip angles. These slices are classified as either diffraction slices or reflection slices, with the latter containing mostly reflections and some residual diffractions. LRA is then applied to the reflection slices to separate the remaining diffractions from reflections. By reducing wavefield complexity using MDWD, reflections in the reflection slices exhibit clearer low-rank characteristics than those in the full wavefields, allowing for more effective separation using LRA. Numerical tests on synthetic data from the modified Sigsbee2A model and field data demonstrate that the MDWLRA method outperforms traditional methods, achieving more accurate separation with fewer leakages than traditional LRA while also improving diffraction fidelity compared to the curvelet transform-based method.

Original languageEnglish
Article number0b00006494072462
JournalIEEE Transactions on Geoscience and Remote Sensing
Volume63
DOIs
StatePublished - 2025

Keywords

  • Curvelet transform (CT)
  • diffraction
  • low-rank approximation (LRA)
  • multidirectional wavefield decomposition (MDWD)
  • singular value decomposition (SVD)

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