For every invariant subspace NI in the Hardy spaces H2 (f2 ), let Vz and Vw be mulitplication operators on AL Then it is known that the condition Vz V; v;vz on NI holds if and only if J;I is a Demling type invariant subspace. For a backward shift invariant subspace N in H2(f2), two operators Sz and Sw on N are defined by Sz = PN LzPN and Sw = PN Lw PN, where PN is the orthogonal projection from L2(f2) onto N. It is given a characterization of N satisfying szs1:J = s1:JsZ on N
Using the tools of Sz.-Nagy–Foias theory of contractions, we describe in detail the invariant subspa...
This volume contains the proceedings of the CRM Workshop on Invariant Subspaces of the Shift Operato...
It is shown that under certain regularity conditions on the norm, the functions in a nontrivial inva...
Suppose that Tq, is a Toeplitz operator with a symbol 1> on the Hardy space H2 on the bidisc. Let N ...
In the previous paper, we give a characterization of backward shift invariant subspaces of the Hardy...
Let M be a forward shift invariant subspace and N a backward shift invariant subspace in the Hardy s...
Abstract. In this note we provide a concrete description on the in-variant subspaces for the backwar...
Abstract. Let M be a forward shift invariant subspace and N a backward shift invariant subspace in t...
Shift operators on Hilbert spaces of analytic functions play an important role in the study of bound...
AbstractLet H2(D2) be the Hardy space over the bidisk. For sequences of Blaschke products {φn(z):−∞<...
In this note, we describe the backward shift invariant subspaces for an abstract class of reproducin...
AbstractA description is given of finite dimensional backward shift invariant subspaces of Arveson s...
For any nonzero invariant subspace M in H2 (T2), set M x = [ U z nM] n [ U w nM] then Mx is also an ...
A complete characterization of nearly-invariant subspaces of finite defect for the backward shift op...
By a famous result, functions in backward shift invariant subspaces in Hardy spaces are characterize...
Using the tools of Sz.-Nagy–Foias theory of contractions, we describe in detail the invariant subspa...
This volume contains the proceedings of the CRM Workshop on Invariant Subspaces of the Shift Operato...
It is shown that under certain regularity conditions on the norm, the functions in a nontrivial inva...
Suppose that Tq, is a Toeplitz operator with a symbol 1> on the Hardy space H2 on the bidisc. Let N ...
In the previous paper, we give a characterization of backward shift invariant subspaces of the Hardy...
Let M be a forward shift invariant subspace and N a backward shift invariant subspace in the Hardy s...
Abstract. In this note we provide a concrete description on the in-variant subspaces for the backwar...
Abstract. Let M be a forward shift invariant subspace and N a backward shift invariant subspace in t...
Shift operators on Hilbert spaces of analytic functions play an important role in the study of bound...
AbstractLet H2(D2) be the Hardy space over the bidisk. For sequences of Blaschke products {φn(z):−∞<...
In this note, we describe the backward shift invariant subspaces for an abstract class of reproducin...
AbstractA description is given of finite dimensional backward shift invariant subspaces of Arveson s...
For any nonzero invariant subspace M in H2 (T2), set M x = [ U z nM] n [ U w nM] then Mx is also an ...
A complete characterization of nearly-invariant subspaces of finite defect for the backward shift op...
By a famous result, functions in backward shift invariant subspaces in Hardy spaces are characterize...
Using the tools of Sz.-Nagy–Foias theory of contractions, we describe in detail the invariant subspa...
This volume contains the proceedings of the CRM Workshop on Invariant Subspaces of the Shift Operato...
It is shown that under certain regularity conditions on the norm, the functions in a nontrivial inva...
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