Compressive Sensing [Lecture Notes]
By Richard Baraniuk. 2007
3,512 citations recorded by the source corpus.
Subfields: Applied Mathematics, Biomedical Engineering, Computational Mechanics
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Steven L. Brunton
- J. Nathan Kutz
- Surya Ganguli
- Joshua L. Proctor
- Bhaskar D. Rao
- Pierre Vandergheynst
- Haim Sompolinsky
- Laurent Jacques
In Biomedical Engineering
- Steven L. Brunton
- J. Nathan Kutz
- Joshua L. Proctor
- Gongguo Tang
- B. Recht
- Badri Narayan Bhaskar
- Ali Mousavi
- Christopher A. Metzler
In Computational Mechanics
- J. Nathan Kutz
- Steven L. Brunton
- Richard Baraniuk
- Joshua L. Proctor
- Xuelong Li
- David Dapeng Zhang
- Bhaskar D. Rao
- Surya Ganguli
Citations in the corpus
- Privacy-Preserving Distributed Multi-Task Learning with Asynchronous Updates (2017, methodology): “As the gradients are linear transformations of the data matrix, it is also possible to recover the original data after collecting enough gradient vectors with controlled inputs (i.e., p t ; q t in our case), by using sensing techniques [3].”
- Iteratively reweighted least squares minimization for sparse recovery (2008, background): “We refer the reader to the survey papers [1, 4].”
- Compressive sensing of the Tohoku‐Oki Mw 9.0 earthquake: Frequency‐dependent rupture modes (2011, background): “Unfortunately, this problem is non‐convex, hard to solve, and unstable in the presence of noise [Baraniuk, 2007].”
- Compressed Sensing for Wireless Communications: Useful Tips and Tricks (2015, background): “Short summary of CS is presented by Baraniuk [7].”
- Distributed Compressive Sensing: A Deep Learning Approach (2015, background): “In the general CS framework, instead of acquiring N samples of a signal x ∈ N × 1 , M random measurements are acquired where M N .”
- Compressed sensing imaging techniques for radio interferometry (2008, methodology): “Beyond the Nyquist-Shannon theorem, the emerging theory of compressed sensing aims at merging data acquisition and compression (Candès et al. 2006a,b; Candès 2006; Donoho 2006; Baraniuk 2007).”