Uniqueness of minimal Fourier-type extensions in \(L_1\)-spaces
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Publication:1950336
DOI10.1007/s00605-012-0468-8zbMath1270.41007OpenAlexW1988909316WikidataQ59303199 ScholiaQ59303199MaRDI QIDQ1950336
Agnieszka Micek, Grzegorz Lewicki
Publication date: 13 May 2013
Published in: Monatshefte für Mathematik (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00605-012-0468-8
Spaces of measurable functions ((L^p)-spaces, Orlicz spaces, Köthe function spaces, Lorentz spaces, rearrangement invariant spaces, ideal spaces, etc.) (46E30) Approximation by operators (in particular, by integral operators) (41A35) Uniqueness of best approximation (41A52)
Related Items (2)
On the norms and minimal properties of de la Vallée Poussin's type operators ⋮ ON THE MINIMAL PROPERTY OF DE LA VALLÉE POUSSIN’S OPERATOR
Cites Work
- Three-dimensional subspace of \(l^{(5)}_\infty\) with maximal projection constant
- Projections onto hyperplanes in Banach spaces
- Approximation theory in tensor product spaces
- Norm-one projections onto subspaces of \(\ell _ p\)
- Strong uniqueness, Lipschitz continuity, and continuous selections for metric projections in \(L_1\)
- Minimal projections in Banach spaces. Problems of existence and uniqueness and their application
- Minimal projections in \(\mathcal L_1\)-spaces
- Norms of minimal projections
- Symmetric spaces with maximal projection constants
- Norming points and unique minimality of orthogonal projections
- A proof of the Grünbaum conjecture
- Unique Minimality of Fourier Projections
- The Determination of Minimal Projections and Extensions in L 1
- On the existence and characterization of minimal projections.
- On the Minimal Property of the Fourier Projection
- Minimal projections in tensor-product spaces
- Fourier-type minimal extensions in real \(L_1\)-space
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