A randomized algorithm for a tensor-based generalization of the singular value decomposition
By Petros Drineas, Michael W. Mahoney. 2007
122 citations recorded by the source corpus.
Subfields: Computational Mathematics, Computational Mechanics, Signal Processing
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mathematics
- Charalampos E. Tsourakakis
- Michael W. Mahoney
- Petros Drineas
- Tamara G. Kolda
- S. Muthu Muthukrishnan
- Brett W. Bader
- David P. Woodruff
- Boris N. Khoromskij
In Computational Mechanics
- Michael W. Mahoney
- Charalampos E. Tsourakakis
- Petros Drineas
- David P. Woodruff
- Brett W. Bader
- S. Muthu Muthukrishnan
- Tamara G. Kolda
- A. Alaoui
In Signal Processing
- Charalampos E. Tsourakakis
- Michael W. Mahoney
- Tamara G. Kolda
- Petros Drineas
- Brett W. Bader
- Boris N. Khoromskij
- S. Muthu Muthukrishnan
- Ivan V. Oseledets
Citations in the corpus
- A literature survey of low‐rank tensor approximation techniques (2013, neutral): “These ideas have been extended to low-rank tensor decompositions, for the Tucker decomposition in [70,89,247] and for the TT decomposition in [219].”
- Relative-Error CUR Matrix Decompositions (2007, background): “Sampling probabilities of the form (20) should be contrasted with sampling probabilities that depend on the Euclidean norms of the columns or rows of A and that have received much attention recently [33, 34, 21, 22, 23, 26].”
- MACH: Fast Randomized Tensor Decompositions (2009, methodology): “To speed up tensor decompositions, randomized algorithms [12, 29] have appeared in the recent years.”
- Tensor Decompositions and Applications (2009, background): “Mahoney, Maggioni, and Drineas [161] extend the matrix CUR decomposition to tensors; others have done related work using sampling methods for tensor approximation [74, 54].”