Kruskal's uniqueness inequality is sharp

Linear Algebra and Its Applications

Volumn 438, Issue 2, 2013, Pages 708-712

  Derksen, Harm ^a  

^a UNIVERSITY OF MICHIGAN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

KRUSKAL; UNIQUE DECOMPOSITION;

LINEAR ALGEBRA; MATHEMATICAL TECHNIQUES;

TENSORS;

EID: 84869406117     PISSN: 00243795     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.laa.2011.05.041     Document Type: Article

References (6)

1. J.B. Kruskal Three-way arrays: rank and uniqueness of trilinear decompositions, with application to arithmetic complexity and statistics Linear Algebra Appl. 18 2 1977 95 138
2. J.B. Kruskal Rank, decomposition, and uniqueness for 3-way and N-way arrays Multiway Data Analysis (Rome, 1988) 1989 North-Holland Amsterdam 7 18
3. J.M. Landsberg, Kruskal's theorem .
4. J.A. Rhodes A concise proof of Kruskal's theorem on tensor decomposition Linear Algebra Appl. 432 7 2010 1818 1824
5. N.D. Sidiropolous, and R. Bro On the uniqueness of multilinear decomposition of N-way arrays J. Chemometrics 14 2000 229 239
6. A. Stegeman, and N.D. Sidiropoulos On Kruskal's uniqueness condition for the Candecomp/Parafac decomposition Linear Algebra Appl. 420 2007 540 552 (Pubitemid 44751783)