The Mazur–Ulam property for abelian $C^*$-algebras
From MaRDI portal
Publication:5094162
DOI10.4064/sm210709-6-12zbMath1505.46018OpenAlexW4285105896MaRDI QIDQ5094162
Publication date: 2 August 2022
Published in: Studia Mathematica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4064/sm210709-6-12
Isomorphic theory (including renorming) of Banach spaces (46B03) Isometric theory of Banach spaces (46B04)
Related Items (4)
Extension of quasi-Hölder embeddings between unit spheres of \(p\)-normed spaces ⋮ On the quasi-Figiel problem and extension of \(\varepsilon\)-isometry on unit sphere of \(\mathcal{L}_{\infty, 1^+}\) space ⋮ Tingley's problem for complex Banach spaces which do not satisfy the Hausdorff distance condition ⋮ The slice approximating property and Figiel-type problem on unit spheres
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The solution of Tingley's problem for the operator norm unit sphere of complex \(n\times n\) matrices
- On a generalized Mazur-Ulam question: Extension of isometries between unit spheres of Banach spaces
- Extending surjective isometries defined on the unit sphere of \(\ell_\infty(\Gamma)\)
- Extension of isometries between the unit spheres of normed space \(E\) and \(C(\Omega)\)
- On the extension of isometries between unit spheres of \(E\) and \(C(\Omega)\).
- Extension of isometries on the unit sphere of \(L^p\) spaces
- Isometries of the unit sphere
- Every $2$-dimensional Banach space has the Mazur-Ulam property
- On extension of isometries between unit spheres of \(\mathcal L^{\infty}(\Gamma)\)-type space and a Banach space \(E\)
- The isometric extension of the into mapping from a \(\mathcal{L}^{\infty}(\Gamma)\)-type space to some Banach space
- Generalized-lush spaces and the Mazur–Ulam property
- A FURTHER PROPERTY OF SPHERICAL ISOMETRIES
- A survey on Tingley’s problem for operator algebras
- The Mazur–Ulam property for the space of complex null sequences
- Mankiewicz’s theorem and the Mazur–Ulam property for $\mathbf {C}^*$-algebras
- The Mazur–Ulam property for commutative von Neumann algebras
This page was built for publication: The Mazur–Ulam property for abelian $C^*$-algebras