Pages that link to "Item:Q2032236"
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The following pages link to Every non-smooth 2-dimensional Banach space has the Mazur-Ulam property (Q2032236):
Displaying 10 items.
- Similarities and differences between real and complex Banach spaces: an overview and recent developments (Q2121668) (← 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)
- Every $2$-dimensional Banach space has the Mazur-Ulam property (Q2244881) (← links)
- Tingley's problem for spaces of trace class operators (Q2361564) (← links)
- Any isometry between the spheres of absolutely smooth 2-dimensional Banach spaces is linear (Q2661267) (← links)
- Some remarks on generalised lush spaces (Q2787151) (← 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)