Pages that link to "Item:Q2637157"

The following pages link to On Kruskal's theorem that every \(3{\times}3{\times}3\) array has rank at most 5 (Q2637157):

Displaying 8 items.

• The \(3\times 3\times 3\) hyperdeterminant as a polynomial in the fundamental invariants for \(\mathrm{SL}_3(\mathbb C)\times\mathrm{SL}_3(\mathbb C)\times\mathrm{SL}_3(\mathbb C)\) (Q475403) (← links)
• A note on the maximal rank (Q2157471) (← links)
• A concise proof of Kruskal's theorem on tensor decomposition (Q2267410) (← links)
• On maximum, typical and generic ranks (Q2516884) (← links)
• The symmetric rank and decomposition of \(m\)-order \(n\)-dimensional \((n = 2,3,4)\) symmetric tensors over the binary field (Q2676730) (← links)
• Canonical forms of 2 × 2 × 2 and 2 × 2 × 2 × 2 arrays over 𝔽₂and 𝔽₃ (Q2850993) (← links)
• On Strassen's Rank Additivity for Small Three-way Tensors (Q5210992) (← links)
• Classifying entanglement by algebraic geometry (Q6580209) (← links)