Pages that link to "Item:Q1881083"
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The following pages link to Typical rank and indscal dimensionality for symmetric three-way arrays of order \(I\times 2\times 2\) or \(I\times 3\times 3\) (Q1881083):
Displaying 14 items.
- A comparison of different notions of ranks of symmetric tensors (Q405941) (← links)
- Symmetric tensor decomposition (Q603116) (← links)
- Simplicity and typical rank results for three-way arrays (Q629174) (← links)
- The \(K\)-INDSCAL model for heterogeneous three-way dissimilarity data (Q658147) (← links)
- Symmetry transformations for square sliced three-way arrays, with applications to their typical rank (Q852643) (← links)
- Kruskal's condition for uniqueness in Candecomp/Parafac when ranks and \(k\)-ranks coincide (Q959148) (← links)
- The Carroll and Chang conjecture of equal Indscal components when Candecomp/Parafac gives perfect fit (Q959889) (← links)
- Simplicity transformations for three-way arrays with symmetric slices, and applications to Tucker-3 models with sparse core arrays (Q999774) (← links)
- On uniqueness conditions for Candecomp/Parafac and Indscal with full column rank in one mode (Q1019648) (← links)
- Generic and typical ranks of multi-way arrays (Q1020932) (← links)
- Simplicity of core arrays in three-way principal component analysis and the typical rank of \(p\times q\times 2\) arrays (Q1124901) (← links)
- Sufficient conditions for uniqueness in Candecomp/Parafac and Indscal with random component matrices (Q2261021) (← links)
- Degeneracy in Candecomp/Parafac and Indscal explained for several three-sliced arrays with a two-valued typical rank (Q2517896) (← links)
- Subtracting a best rank-1 approximation may increase tensor rank (Q5962281) (← links)
