Extension of isometries on unit sphere of \(L^\infty\)
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Publication:717741
DOI10.11650/twjm/1500406236zbMath1244.46003OpenAlexW2605605058MaRDI QIDQ717741
Publication date: 5 October 2011
Published in: Taiwanese Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.11650/twjm/1500406236
Related Items (25)
Tingley's problem for spaces of trace class operators ⋮ The Mazur-Ulam property for two-dimensional somewhere-flat spaces ⋮ On the extension of isometries between the unit spheres of von Neumann algebras ⋮ The Mazur–Ulam property for uniform algebras ⋮ Tingley's problem for \(p\)-Schatten von Neumann classes ⋮ The Mazur-Ulam property in \(\ell_\infty\)-sum and \(c_0\)-sum of strictly convex Banach spaces ⋮ Unnamed Item ⋮ On extension of norm-additive maps between the positive unit spheres of \(\ell_q (\ell_p)\) ⋮ On the extension of isometries between the unit spheres of a C*-algebra and 𝐵(𝐻) ⋮ Some new properties and isometries on the unit spheres of generalized James spaces \(J_{p}\) ⋮ On extension of isometries on the unit spheres of \(L^p\)-spaces for \(0 < p \leq 1\) ⋮ A Survey on Isometries Between Lipschitz Spaces ⋮ A solution to Tingley's problem for isometries between the unit spheres of compact \(\mathrm C^*\)-algebras and \(\mathrm {JB}^*\)-triples ⋮ The Mazur–Ulam property for the space of complex null sequences ⋮ ON THE EXTENSION OF ISOMETRIES BETWEEN THE UNIT SPHERES OF A -TRIPLE AND A BANACH SPACE ⋮ Extending surjective isometries defined on the unit sphere of \(\ell_\infty(\Gamma)\) ⋮ Tingley's problem on finite von Neumann algebras ⋮ On a variant of Tingley's problem for some function spaces ⋮ On the unit sphere of positive operators ⋮ Extension of isometries on the unit sphere of \(L^p\) spaces ⋮ A note on the Mazur-Ulam property of almost-CL-spaces ⋮ Some remarks on generalised lush spaces ⋮ Low rank compact operators and Tingley's problem ⋮ The Mazur–Ulam property for commutative von Neumann algebras ⋮ Tingley's problem on symmetric absolute normalized norms on \(\mathbb R^2\)
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