The N-way Toolbox for MATLAB
By Claus A. Andersson, Rasmus Bro. 2000
1,224 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Control and Systems Engineering
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Andrzej S. Cichocki
- Anh Huy Phan
- Christos Faloutsos
- Ivan V. Oseledets
- Petr Tichavský
- Evangelos E. Papalexakis
- Tamara G. Kolda
- N. Sidiropoulos
In Control and Systems Engineering
- Andrzej S. Cichocki
- Anh Huy Phan
- Tamara G. Kolda
- C. Cordella
- Julie Josse
- Petr Tichavský
- François Husson
- Evrim Acar
Citations in the corpus
- A literature survey of low‐rank tensor approximation techniques (2013, neutral): “There are several M ATLAB toolboxes available for dealing with tensors in CP and Tucker decomposition, including the Tensor Toolbox [12, 13], the N -way toolbox [7], the PLS Toolbox [267], and the Tensor-lab [240].”
- Modeling multi‐way data with linearly dependent loadings (2009, methodology): “To run the PARALIND algorithm it is advisable to have the N-way toolbox [37] which is available at the same site.”
- GigaTensor: scaling tensor analysis up by 100 times - algorithms and discoveries (2012, methodology): “In [4], Bader et al. introduce a way to alleviate the above problem, when the tensor is represented in a sparse form, in Matlab.”
- On the best low multilinear rank approximation of higher-order tensors (2010, methodology): “Such a preprocessing step is implemented for example in the N -way toolbox for MATLAB [ 6 ].”
- missMDA: A Package for Handling Missing Values in Multivariate Data Analysis (2016, methodology): “Some are available as MATLAB toolboxes (Andersson and Bro 2000) or as standalone software products (Kroonenberg 2011).”
- CANDECOMP/PARAFAC Decomposition of High-Order Tensors Through Tensor Reshaping (2012, methodology): “ALS [17] factorized both and into rank-1 tensors in 1000 iterations, and stopped when .”
- Fast Local Algorithms for Large Scale Nonnegative Matrix and Tensor Factorizations (2009, methodology): “For tensor factorization, the results were compared with some existing algorithms: the NMWF [31], the lsNTF [32] and also with two e fficient implementations of general form of PARAFAC ALS algorithm by Kolda and Bader [16] (denoted as ALS K) and by Andersson and Bro [33] (denoted as ALSB).”
- Accelerated Canonical Polyadic Decomposition Using Mode Reduction (2012, neutral): “All the experiments were done in MATLAB 2008a on a computer with Intel i7 3.33GHz CPU and 24GB memory running Windows 7.”
- Tensor Decompositions and Applications (2009, background): “In section 3, we discuss the CP decomposition, its connection to tensor rank and tensor border rank, conditions for uniqueness, algorithms and computational issues, and applications.”
- A comparison of algorithms for fitting the PARAFAC model (2006, methodology): “DTLD and PARAFAC-ALS are part of the N-Way toolbox (Andersson and Bro, 2000).”
- A review on machine learning principles for multi-view biological data integration (2016, neutral): “N-way Toolbox [169] Multi-way PARAFAC, PLS, and”
- Scalable Tensor Factorizations for Incomplete Data (2010, background): “10 [32]) and INDAFAC [33], which is a dampedGauss–Newtonmethod proposed by Tomasi and Bro [7].”