Seismic data reconstruction via matrix completion
By Yi Yang, Jianwei Ma, Stanley J. Osher. 2013
79 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computer Vision and Pattern Recognition, Geophysics
View Paper: https://www.semanticscholar.org/paper/6ff23e709b8da05bb2e0e845f802b077d45a902e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Jianwei Ma
- Mauricio D. Sacchi
- Xiaoqun Zhang
- Felix J. Herrmann
- Siwei Yu
- Jingwei Liang
- Aleksandr Y. Aravkin
- Hassan Mansour
In Computer Vision and Pattern Recognition
- Jianwei Ma
- Siwei Yu
- Xiaoqun Zhang
- Mauricio D. Sacchi
- Jingwei Liang
- Aleksandr Y. Aravkin
- Hassan Mansour
- Rajiv Kumar
In Geophysics
- Jianwei Ma
- Siwei Yu
- Xiaoqun Zhang
- Jingwei Liang
- Mauricio D. Sacchi
- Felix J. Herrmann
- Aleksandr Y. Aravkin
- Hassan Mansour
Citations in the corpus
- Seismic data restoration via data-driven tight frame (2014, methodology): “Alternately, Yang et al. (2013) apply nuclear-normminimization-based matrix completion for seismic data restoration.”
- Efficient matrix completion for seismic data reconstruction (2015, methodology): “More recently, rank-minimization-based techniques have been applied to interpolating seismic data (Trickett et al., 2010; Oropeza and Sacchi, 2011; Kreimer and Sacchi, 2012b,a; Yang et al., 2013).”
- Modern regularization methods for inverse problems (2018, unknown): “[102, 317, 86, 87, 367]) ‖U‖∗ = ∑ σi, (19) where σi are the singular values of U .”
- Interpolation and denoising of high-dimensional seismic data by learning a tight frame (2015, methodology): “Rank-reduced methods (Trickett et al., 2010; Kreimer and Sacchi, 2012; Gao et al., 2013; Ma, 2013; Yang et al., 2013) assume that the seismic data itself or constant-frequency slices of the fully sampled data can be reformulated to a low-rank matrix for reconstruction purpose.”