Pages that link to "Item:Q2804305"
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The following pages link to On embeddings of \(C_0(K)\) spaces into \(C_0(L,X)\) spaces (Q2804305):
Displaying 17 items.
- Cone characterization of Grothendieck spaces and Banach spaces containing \(c _{0}\) (Q409290) (← links)
- Embedding function spaces into \(\ell_\infty/c_0\) (Q719552) (← links)
- Embeddings in \(C_p\)-spaces (Q1295306) (← links)
- On the distortion of a linear embedding of \(C(K)\) into a \(C_{0}(\varGamma,X)\) space (Q1684824) (← links)
- Continuous maps induced by embeddings of \(C_{0}(K)\) spaces into \(C_{0}(S, X)\) spaces (Q1750840) (← links)
- Canonical embedding of function spaces into the topological bidual of \(\mathbf C (K;E)\) (Q1914913) (← links)
- On Banach spaces of the form \(C_0(\alpha\times L)\) with few operators (Q2662214) (← links)
- On positive embeddings of \(C(K)\) spaces (Q2840505) (← links)
- C(K) spaces which cannot be uniformly embedded into c<sub>0</sub>(Γ ) (Q3414783) (← links)
- (Q4020546) (← links)
- (Q4204779) (← links)
- Isometric embedding into spaces of continuous functions (Q4397239) (← links)
- Embeddings of C(K) spaces into C(S, X) spaces with distortion strictly less than 3 (Q4900175) (← links)
- Embedding Banach spaces into the space of bounded functions with countable support (Q5204864) (← links)
- How do the positive embeddings of Banach lattices depend on the αth derivatives of K? (Q5348960) (← links)
- Isomorphisms of \(\mathcal{C}(K, E)\) spaces and height of \(K\) (Q6040037) (← links)
- Complementations in $C(K,X)$ and $\ell _\infty (X)$ (Q6104326) (← links)