Approximating commuting operators
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Publication:5935368
DOI10.1016/S0024-3795(00)00286-XzbMath0978.15011WikidataQ126789297 ScholiaQ126789297MaRDI QIDQ5935368
John A. R. Holbrook, Matjaž Omladič
Publication date: 18 January 2002
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Related Items (15)
Commuting matrices and the Hilbert scheme of points on affine spaces ⋮ On stability of invariant subspaces of commuting matrices ⋮ Components and singularities of Quot schemes and varieties of commuting matrices ⋮ Von Neumann's inequality for row contractive matrix tuples ⋮ On varieties of commuting triples. III. ⋮ On varieties of commuting triples. II. ⋮ Some thoughts on Gerstenhaber's theorem ⋮ On varieties of commuting nilpotent matrices ⋮ Jordan forms for mutually annihilating nilpotent pairs ⋮ On varieties of commuting triples ⋮ The von Neumann inequality for 3 × 3 matrices ⋮ MODULI SPACES OF FRAMED PERVERSE INSTANTONS ON ℙ3 ⋮ New classes of examples satisfying the three matrix analog of Gerstenhaber's theorem ⋮ A variety of commuting triples ⋮ A note on the ADHM description of Quot schemes of points on affine spaces
Cites Work
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- The numerical radius of a commuting product
- Numerical radii of zero-one matrices
- Commuting pairs in the centralizers of 2-regular matrices
- Two-generated commutative subalgebras of \(M_ n(F)\)
- Polynomials in a matrix and its commutant
- Commuting pairs and triples of matrices and related varieties
- On dominance and varieties of commuting matrices
- Two-generated commutative matrix subalgebras
- Pairs of Matrices With Property L. II
- Vector bases for two commuting matrices
- A note on commuting pairs of matrices
- Von Neumann's Inequality for Commuting, Diagonalizable Contractions. I
- Von Neumann's Inequality for Commuting, Diagonalizable Contractions. II
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