Pages that link to "Item:Q2421900"

The following pages link to A solution to the Cambern problem for finite-dimensional Hilbert spaces (Q2421900):

Displaying 5 items.

• A vector-valued Banach-Stone theorem with distortion \(\sqrt{2}\) (Q2398625) (← links)
• When do the \(C_0^{(1)}(K, X)\) spaces determine the locally compact subspaces \(K\) of the real line \(\mathbb{R}\)? (Q5962574) (← links)
• A stronger form of Banach-Stone theorem to 𝐶₀(𝐾,𝑋) spaces including the cases 𝑋=𝑙_{𝑝}², 1<𝑝<∞ (Q6154325) (← links)
• The strongest Banach-Stone theorem for \(C_0 (K, \ell_2^2)\) spaces (Q6539617) (← links)
• The strongest forms of Banach-Stone theorem to \(C_0 (K, \ell_p^n)\) spaces for all \(n \geq 3\) and \(p\) close to $2$ (Q6616005) (← links)