Lower bounds in the matrix corona theorem and the codimension one conjecture
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Publication:1764302
DOI10.1007/S00039-004-0485-4zbMath1057.47014OpenAlexW1975123982WikidataQ123137341 ScholiaQ123137341MaRDI QIDQ1764302
Publication date: 24 February 2005
Published in: Geometric and Functional Analysis. GAFA (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00039-004-0485-4
Related Items (12)
Banach-valued holomorphic functions on the maximal ideal space of \(H ^{\infty }\) ⋮ Reproducing kernels and Berezin symbols techniques in various questions of operator theory ⋮ Notes on the codimension one conjecture in the operator corona theorem ⋮ Right invertible multiplication operators and stable rational matrix solutions to an associate Bezout equation. I: The least squares solution ⋮ On the completion problem for algebra \(H^{\infty}\) ⋮ Similarity of operators and geometry of eigenvector bundles ⋮ The Bezout-corona problem revisited: Wiener space setting ⋮ Analytic projections, Corona problem and geometry of holomorphic vector bundles ⋮ Oka principle on the maximal ideal space of $\boldsymbol {H^\infty }$ ⋮ The matrix-valued \(H^p\) Corona problem in the disk and polydisk ⋮ Corona Problem for H ∞ on Riemann Surfaces ⋮ Rational Matrix Solutions of a Bezout Type Equation on the Half-plane
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