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On Beurling-type theorems in weighted 𝑙² and Bergman spaces - MaRDI portal

On Beurling-type theorems in weighted 𝑙² and Bergman spaces

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Publication:4794577

DOI10.1090/S0002-9939-02-06721-7zbMath1046.47024MaRDI QIDQ4794577

Serguei Shimorin

Publication date: 19 February 2003

Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)




Related Items (24)

Multivariable Beurling–Lax representations: the commutative and free noncommutative settingsPoisson integrals for standard weighted Laplacians in the unit discWeighted Bergman spaces: shift-invariant subspaces and input/state/output linear systemsDilations, wandering subspaces, and inner functionsA Beurling type theorem in weighted Bergman spacesSeveral properties of \(\alpha \)-harmonic functions in the unit diskFinite zero-based invariant subspaces of the shift operator on reproducing kernel spacesRandom weighted shiftsTridiagonal kernels and left-invertible operators with applications to Aluthge transformsBeurling’s phenomenon on analytic Hilbert spaces over the complex planeWandering subspace property for homogeneous invariant subspacesNoncommutative hyperballs, wandering subspaces, and inner functionsThe wandering subspace property and Shimorin's condition of shift operator on the weighted Bergman spacesA characteristic operator function for the class of \(n\)-hypercontractionsInvariant subspaces and operator model theory on noncommutative varietiesOperator-valued Bergman inner functions as transfer functions\(M_\varphi\)-type submodules over the bidiskCritical structures of inner functionsA Beurling–Lax–Halmos theorem for spaces with a complete Nevanlinna–Pick factorA trace formula on invariant subspaces of Hardy space induced by rotation-invariant Borel measureAn expansive multiplier property for operator-valued Bergman inner functionsExtremal functions in weighted Bergman spacesWandering subspace property of the shift operator on a class of invariant subspaces of the weighted Bergman space \(L_a^2(dA_2)\)Mean value surfaces with prescribed curvature form



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