Shift Invariant Subspaces with Arbitrary Indices in ℓp Spaces
- Abakumov, Evgeny
- Borichev, Alexander
DOIAbstract
AbstractWe construct right shift invariant subspaces of index n, 1⩽n⩽∞, in ℓp spaces, 2<p<∞, and in weighted ℓp spaces
AbstractWe construct right shift invariant subspaces of index n, 1⩽n⩽∞, in ℓp spaces, 2<p<∞, and in weighted ℓp spaces
For a subspace S of a Kreĭn space K and an arbitrary fundamental decomposition K = K-[+]K+ of K, we ...
AbstractUsing the range function approach to shift invariant spaces in L2(Rn) we give a simple chara...
AbstractGiven a set of functions F={f1,…,fm}⊂L2(Rd), we study the problem of finding the shift-invar...
AbstractWe construct right shift invariant subspaces of index n, 1⩽n⩽∞, in ℓp spaces, 2<p<∞, and in ...
We construct a sequence {ϕi(·-j)∣j∈ℤ, i=1,…,r} which constitutes a p-frame for the weighted shift-i...
International audienceWe prove that if T is an operator on an infinite-dimensional Hilbert space who...
The shift-invariant spaces are closed subspaces of L2.Rn / that are invariant under all shifts (i.e....
This volume contains the proceedings of the CRM Workshop on Invariant Subspaces of the Shift Operato...
Using the tools of Sz.-Nagy–Foias theory of contractions, we describe in detail the invariant subspa...
A shift-invariant space is a space of functions that is invariant under integer translations. Such s...
Suppose that Tq, is a Toeplitz operator with a symbol 1> on the Hardy space H2 on the bidisc. Let N ...
For every invariant subspace NI in the Hardy spaces H2 (f2 ), let Vz and Vw be mulitplication operat...
In the Drury-Arveson space, we consider the subspace of functions whose Taylor coefficients are supp...
We study the structure of the backward shift invariant and nearly invariant subspaces in weighted Fo...
By a famous result, functions in backward shift invariant subspaces in Hardy spaces are characterize...
For a subspace S of a Kreĭn space K and an arbitrary fundamental decomposition K = K-[+]K+ of K, we ...
AbstractUsing the range function approach to shift invariant spaces in L2(Rn) we give a simple chara...
AbstractGiven a set of functions F={f1,…,fm}⊂L2(Rd), we study the problem of finding the shift-invar...
AbstractWe construct right shift invariant subspaces of index n, 1⩽n⩽∞, in ℓp spaces, 2<p<∞, and in ...
We construct a sequence {ϕi(·-j)∣j∈ℤ, i=1,…,r} which constitutes a p-frame for the weighted shift-i...
International audienceWe prove that if T is an operator on an infinite-dimensional Hilbert space who...
The shift-invariant spaces are closed subspaces of L2.Rn / that are invariant under all shifts (i.e....
This volume contains the proceedings of the CRM Workshop on Invariant Subspaces of the Shift Operato...
Using the tools of Sz.-Nagy–Foias theory of contractions, we describe in detail the invariant subspa...
A shift-invariant space is a space of functions that is invariant under integer translations. Such s...
Suppose that Tq, is a Toeplitz operator with a symbol 1> on the Hardy space H2 on the bidisc. Let N ...
For every invariant subspace NI in the Hardy spaces H2 (f2 ), let Vz and Vw be mulitplication operat...
In the Drury-Arveson space, we consider the subspace of functions whose Taylor coefficients are supp...
We study the structure of the backward shift invariant and nearly invariant subspaces in weighted Fo...
By a famous result, functions in backward shift invariant subspaces in Hardy spaces are characterize...
For a subspace S of a Kreĭn space K and an arbitrary fundamental decomposition K = K-[+]K+ of K, we ...
AbstractUsing the range function approach to shift invariant spaces in L2(Rn) we give a simple chara...
AbstractGiven a set of functions F={f1,…,fm}⊂L2(Rd), we study the problem of finding the shift-invar...
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