When does the \(k\)-hyponormality of a 2-variable weighted shift become subnormality?
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Publication:531855
DOI10.1016/j.jmaa.2011.01.031zbMath1217.47044OpenAlexW2026286690MaRDI QIDQ531855
Publication date: 20 April 2011
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2011.01.031
Related Items (2)
A new characterization of subnormality for a class of 2-variable weighted shifts with 1-atomic core ⋮ Schur product techniques for the subnormality of commuting 2-variable weighted shifts
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Cites Work
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- Spectral pictures of 2-variable weighted shifts
- Hyponormality and subnormality for powers of commuting pairs of subnormal operators
- Which 2-hyponormal 2-variable weighted shifts are subnormal?
- A new approach to the 2-variable subnormal completion problem
- Nearly subnormal operators and moment problems
- Schur product techniques for commuting multivariable weighted shifts
- Disintegration of measures and contractive 2-variable weighted shifts
- Which weighted shifts are subnormal
- \(k\)-Hyponormality of multivariable weighted shifts
- When is hyponormality for 2-variable weighted shifts invariant under powers?
- DISINTEGRATION-OF-MEASURE TECHNIQUES FOR COMMUTING MULTIVARIABLE WEIGHTED SHIFTS
- Jointly hyponormal pairs of commuting subnormal operators need not be jointly subnormal
- Reconstruction of the Berger measure when the core is of tensor form
- On Joint Hyponormality of Operators
- Solution of the truncated complex moment problem for flat data
- Subnormal weighted shifts and the Halmos-Bram criterion
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