Banach spaces which are isometric to subspaces of \(c_0(\Gamma)\)
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Publication:2230560
DOI10.1007/s10114-021-0591-3zbMath1482.46007OpenAlexW3198460396MaRDI QIDQ2230560
Publication date: 24 September 2021
Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10114-021-0591-3
Geometry and structure of normed linear spaces (46B20) Classical Banach spaces in the general theory (46B25) Isometric theory of Banach spaces (46B04) Nonseparable Banach spaces (46B26)
Cites Work
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- Norm-attaining functionals need not contain 2-dimensional subspaces
- Isometric embeddings of compact spaces into Banach spaces
- One property of Lindenstrauss-Phelps spaces
- Convex functions, monotone operators and differentiability
- Every separable metric space is Lipschitz equivalent to a subset of \(C_0\)
- Remarques sur un article de Israel Aharoni sur les prolongements lipschitziens dans \(c_0\)
- Embeddings into \(c_ 0\)
- On Fréchet differentiability of Lipschitz maps between Banach spaces
- Banach spaces with no proximinal subspaces of codimension 2
- On proximinality of subspaces and the lineability of the set of norm-attaining functionals of Banach spaces
- The coarse Novikov conjecture and Banach spaces with property (H)
- Extreme point properties of convex bodies in reflexive Banach spaces
- The structure of weakly compact sets in Banach spaces
- FLAT SETS, ℓp-GENERATING AND FIXING c0 IN THE NONSEPARABLE SETTING
- On Subspaces of c0 and Extension of Operators into C(K)-Spaces
- On coarse Lipschitz embeddability into $c_0(\kappa )$
- The coarse geometry of Tsirelson’s space and applications
- Best constants for Lipschitz embeddings of metric spaces into c0
- Local Uniform Convexity of Day's Norm on c 0 (Γ)
- On Weakly Compact Subsets of Banach Spaces
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