Adaptive learned iterative shrinkage-thresholding algorithm combined with a physics-driven self-supervised method for sparse spike deconvolution
Shunhao Hu , Shulin Pan , Ziyu Qin , Yinghe Wu , Yaojie Chen
Journal of Seismic Exploration ›› 2026, Vol. 35 ›› Issue (1) : 251 -268.
The conventional iterative shrinkage-thresholding algorithm (ISTA) faces several limitations, such as dependence on manual parameter tuning and limited ability to recover weak reflections. Hence, this study proposes a sparse spike deconvolution method based on an adaptive learned ISTA (Ada-LISTA) and a self-supervised physics-driven objective function to overcome these challenges. First, using Ada-LISTA as the backbone, the threshold and step size in the iterative process were dynamically adjusted through its adaptive parameter learning, and the seismic wavelet dictionary was used as the model input to enhance the adaptability to different complex geological scenarios. Then, a self-supervised physics-driven objective function was introduced to jointly optimize the residual of seismic records and the sparsity of reflection coefficients, further improving the interpretability of the model. Finally, comparative experiments were carried out using theoretical simulation data and actual seismic data from the Bohai Bay Basin, China, to evaluate the inversion performance of the proposed method. The experimental results indicate that, compared to the traditional ISTA algorithm, the proposed method achieved marked enhancements in reflection coefficient inversion accuracy, seismic resolution, and robustness against noise. Overall, the proposed method offers an efficient and reliable technical solution for high-resolution seismic inversion and effective recovery of weak reflection signals, providing practical support for interpreting complex subsurface geological structures.
Sparse spike deconvolution / Seismic resolution / Weak reflection / Adaptive learned iterative shrinkage-thresholding algorithm / Physics-driven self-supervised method
| [1] |
|
| [2] |
|
| [3] |
|
| [4] |
|
| [5] |
|
| [6] |
|
| [7] |
|
| [8] |
|
| [9] |
|
| [10] |
|
| [11] |
|
| [12] |
|
| [13] |
|
| [14] |
|
| [15] |
|
| [16] |
|
| [17] |
|
| [18] |
|
| [19] |
|
| [20] |
|
| [21] |
|
| [22] |
|
| [23] |
|
| [24] |
|
| [25] |
|
| [26] |
|
| [27] |
|
| [28] |
|
| [29] |
|
| [30] |
|
| [31] |
|
| [32] |
|
| [33] |
|
| [34] |
|
| [35] |
|
| [36] |
|
| [37] |
|
| [38] |
|
| [39] |
|
| [40] |
|
| [41] |
|
| [42] |
|
| [43] |
|
| [44] |
|
| [45] |
|
| [46] |
|
/
| 〈 |
|
〉 |