Pages that link to "Item:Q944063"

The following pages link to The isometric extension of the into mapping from the unit sphere \(S_{1}(E)\) to \(S_{1}(l^{\infty}(\Gamma))\) (Q944063):

Displaying 12 items.

• The problem of isometric extension in the unit sphere of the space \(s_p(\alpha,H)\) (Q380305) (← links)
• The isometrical extensions of 1-Lipschitz mappings on Gâteaux differentiability spaces (Q547397) (← links)
• Tingley's problem on symmetric absolute normalized norms on \(\mathbb R^2\) (Q741206) (← links)
• The isometric extension of an into mapping from the unit \(S( \ell^{\infty}_{( 2 )})\) to \(S(L^{1} (\mu))\) (Q882735) (← links)
• The isometric extension of an into mapping from the unit sphere \(S[\ell (\Gamma)]\) to the unit sphere \(S (E)\) (Q979440) (← links)
• The isometric extension of ``into'' mappings on unit spheres of \(AL\)-spaces (Q1042770) (← links)
• A note on extension of isometric embedding from a Banach space \(E\) into the universal space \(\ell _{\infty }(\Gamma )\) (Q1043918) (← links)
• On isometric extension problem between two unit spheres (Q1047833) (← links)
• On isometric extension in the space \(s_n(H)\) (Q2256678) (← links)
• Sharp corner points and isometric extension problem in Banach spaces (Q2257216) (← links)
• Isometries between unit spheres of the \(\ell^{\infty}\)-sum of strictly convex normed spaces (Q2872002) (← links)
• On linearly isometric extensions for 1-Lipschitz mappings between unit spheres of \(AL^p\)-spaces \((p > 2)\) (Q5962269) (← links)