The isometric extension problem between unit spheres of two separable Banach spaces
From MaRDI portal
Publication:272507
DOI10.1007/S10114-015-4742-2zbMath1351.46011OpenAlexW2235277886MaRDI QIDQ272507
Publication date: 20 April 2016
Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10114-015-4742-2
Related Items (6)
Tingley's problem for spaces of trace class operators ⋮ Spherical isometries of finite dimensional \(C^{\ast}\)-algebras ⋮ A solution to Tingley's problem for isometries between the unit spheres of compact \(\mathrm C^*\)-algebras and \(\mathrm {JB}^*\)-triples ⋮ Isometric extension problem between strictly convex two-dimensional normed spaces ⋮ Tingley's problem on finite von Neumann algebras ⋮ Extension of isometries in real Hilbert spaces
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Some new properties and isometries on the unit spheres of generalized James spaces \(J_{p}\)
- The isometric extension problem in the unit spheres of \(l^p(\Gamma)(p>1)\) type spaces
- The problem of isometric extension in the unit sphere of the space \(s_p(\alpha )\)
- On a generalized Mazur-Ulam question: Extension of isometries between unit spheres of Banach spaces
- On extension of isometries on the unit spheres of \(L^p\)-spaces for \(0 < p \leq 1\)
- Extension of isometries between unit spheres of finite-dimensional polyhedral Banach spaces
- Tingley's problem on symmetric absolute normalized norms on \(\mathbb R^2\)
- Extension of isometries between the unit spheres of normed space \(E\) and \(C(\Omega)\)
- Extension of isometries on the unit sphere of \(l ^{p }(\Gamma )\) space
- On extension of isometries and approximate isometries between unit spheres
- The isometric extension of ``into mappings on unit spheres of \(AL\)-spaces
- 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
- Sharp corner points and isometric extension problem in Banach spaces
- The representation theorem of onto isometric mappings between two unit spheres of \(l^\infty\)-type spaces and the application on isometric extension problem
- The 1-Lipschitz mapping between the unit spheres of two Hilbert spaces can be extended to a real linear isometry of the whole space
- The representation theorem of onto isometric mappings between two unit spheres of \(l^1(\Gamma)\) type spaces and the application to the isometric extension problem
- A FURTHER PROPERTY OF SPHERICAL ISOMETRIES
- On the linearly isometric extension problem
This page was built for publication: The isometric extension problem between unit spheres of two separable Banach spaces