Pages that link to "Item:Q1087787"
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The following pages link to La propriété du point fixe dans les espaces de Banach avec base inconditionelle. (The fixed point properties in Banach spaces with unconditional bases) (Q1087787):
Displaying 21 items.
- Some isometric properties of subspaces of function spaces (Q382067) (← links)
- The fixed point property in \(JB^*\)-triples and preduals of \(JBW^*\)-triples (Q837134) (← links)
- Banach spaces with a basis that are hereditarily asymptotically isometric to \(l_1\) and the fixed point property (Q838057) (← links)
- The fixed point property and the Opial condition on tree-like Banach spaces (Q888119) (← links)
- A concept of convergence in geodesic spaces (Q927937) (← links)
- Unconditional bases and fixed points of nonexpansive mappings (Q1059264) (← links)
- Banach spaces which are dual to \(k\)-uniformly convex spaces (Q1359628) (← links)
- Some estimates for the normal structure coefficient in Banach spaces (Q1814412) (← links)
- Fixed points of nonexpansive mappings (Q1917964) (← links)
- The fixed point property for renormings of \({\ell}_2\) (Q1927944) (← links)
- Stability of the fixed point property for Hilbert spaces (Q2075186) (← links)
- Property \((\beta )\) implies normal structure of the dual space (Q2367305) (← links)
- Uniformly nonsquare Banach spaces have the fixed point property for nonexpansive mappings (Q2491626) (← links)
- Isometric embedding of Banach spaces under optimal projection constants (Q2662355) (← links)
- Fixed point theory in modular function spaces (Q3200104) (← links)
- A sufficient condition for the fixed point property (Q4039280) (← links)
- Fixed point theory for almost convex functions (Q4266385) (← links)
- Fixed point property in Banach lattices with Banach-Saks property (Q4302383) (← links)
- Fixed point theorems for Lipschitzian mappings in Banach spaces (Q4886585) (← links)
- One-local retract and common fixed point for commuting mappings in metric spaces (Q4894202) (← links)
- Alternative proofs of some classical metric fixed point theorems by using approximate fixed point sequences (Q6133355) (← links)