Pages that link to "Item:Q2244881"

The following pages link to Every $2$-dimensional Banach space has the Mazur-Ulam property (Q2244881):

Displaying 16 items.

• Every non-smooth 2-dimensional Banach space has the Mazur-Ulam property (Q2032236) (← links)
• Similarities and differences between real and complex Banach spaces: an overview and recent developments (Q2121668) (← links)
• Surjective isometries on Banach sequence spaces: a survey (Q2143159) (← links)
• Every commutative \(\mathrm{JB}^\ast\)-triple satisfies the complex Mazur-Ulam property (Q2165940) (← links)
• The Mazur-Ulam property in \(\ell_\infty\)-sum and \(c_0\)-sum of strictly convex Banach spaces (Q2183613) (← links)
• A note on the Mazur-Ulam property of almost-CL-spaces (Q2257220) (← links)
• Any isometry between the spheres of absolutely smooth 2-dimensional Banach spaces is linear (Q2661267) (← links)
• Mazur-Ulam property of the sum of two strictly convex Banach spaces (Q2814347) (← links)
• The Mazur–Ulam property for uniform algebras (Q5084392) (← links)
• The Mazur–Ulam property for abelian $C^*$-algebras (Q5094162) (← links)
• Extension of quasi-Hölder embeddings between unit spheres of \(p\)-normed spaces (Q6040500) (← links)
• On the quasi-Figiel problem and extension of \(\varepsilon\)-isometry on unit sphere of \(\mathcal{L}_{\infty, 1^+}\) space (Q6044203) (← links)
• Tingley's problem for complex Banach spaces which do not satisfy the Hausdorff distance condition (Q6048896) (← links)
• Phase-isometries on the unit sphere of CL-spaces (Q6112525) (← links)
• On isometries and Tingley’s problem for the spaces $T[\theta , \mathcal{S}_{\alpha }]$, $1 \leqslant\alpha \lt \omega _{1}$ (Q6180245) (← links)
• Min-phase-isometries on the unit sphere of \(\mathcal{L}^\infty (\Gamma)\)-type spaces (Q6657285) (← links)