Pages that link to "Item:Q2925661"
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The following pages link to The optimal version of Hua's fundamental theorem of geometry of rectangular matrices (Q2925661):
Displaying 16 items.
- The optimal version of Hua's fundamental theorem of geometry of square matrices -- the low dimensional case (Q269246) (← links)
- Adjacency preservers on invertible Hermitian matrices. I. (Q269533) (← links)
- Coherence invariant maps on tensor products (Q730611) (← links)
- An extension to a theorem of Hua (Q1749727) (← links)
- Hua's fundamental theorems of the geometry of matrices and related results (Q1863555) (← links)
- A new look at local maps on algebraic structures of matrices and operators (Q2117393) (← links)
- Endomorphisms of the poset of idempotent matrices (Q2318181) (← links)
- Extending Hua's theorem on the geometry of matrices to Bézout domains (Q2427933) (← links)
- Graphs associated with matrices over finite fields and their endomorphisms (Q2451647) (← links)
- Hua's fundamental theorem of geometry of rectangular matrices over EAS division rings (Q2515609) (← links)
- Nonstandard rank-one nonincreasing maps on symmetric matrices (Q4646651) (← links)
- Top-heavy phenomena for transformations (Q5037928) (← links)
- Graph homomorphisms on rectangular matrices over division rings II (Q5210725) (← links)
- Adjacency preserving maps between exterior powers of vector spaces (Q6154414) (← links)
- Adjacency preserving maps on symmetric tensors (Q6489362) (← links)
- Adjacency preserving maps between tensor spaces (Q6541334) (← links)
