Specht's invariant and localization of operator tuples
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Publication:2666916
DOI10.1016/j.laa.2021.10.019OpenAlexW3205590442MaRDI QIDQ2666916
Publication date: 23 November 2021
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2003.12413
Cites Work
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- A local theory for operator tuples in the Cowen-Douglas class
- Rigidity of the flag structure for a class of Cowen-Douglas operators
- Hermitian geometry and involutive algebras
- Unitarily achievable zero patterns and traces of words in \(A\) and \(A\)
- Equivalence of connections
- An upper bound for the length of a finite-dimensional algebra
- On quotient modules -- the case of arbitrary multiplicity
- Curvature inequalities for operators of the Cowen-Douglas class
- Curvature inequalities for operators in the Cowen-Douglas class and localization of the Wallach set
- On unitary invariants of quotient Hilbert modules Along smooth complex analytic sets
- Curvature inequalities and extremal operators
- A complete set of unitary invariants for operators generating finite \(W^ *\)-algebras of type I
- Generalized Bergman Kernels and the Cowen-Douglas Theory
- Equivalence of quotient Hilbert modules–II
- Complex geometry and operator theory
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