Pages that link to "Item:Q1327332"
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The following pages link to No Roberts space is a counter-example to Schauder's conjecture (Q1327332):
Displaying 12 items.
- Fixed point theorem in subsets of topological vector spaces (Q556946) (← links)
- Revisiting Cauty's proof of the Schauder conjecture (Q1811862) (← links)
- The Kakutani fixed point theorem for Roberts spaces (Q1862024) (← links)
- The fixed point property for weakly admissible compact convex sets: Searching for a solution to Schauder's conjecture (Q1910705) (← links)
- The admissibility and the AR-property of some unbounded convex sets in a class of non-locally convex spaces containing \(l_p\) \((0<p<1)\) (Q2510596) (← links)
- Fixed points for convex continuous mappings in topological vector spaces (Q2718984) (← links)
- Solution to the Schauder fixed point problem (Q2773248) (← links)
- The fixed point property of the Cartesian product of Roberts spaces (Q2845250) (← links)
- The AR-property for Roberts’ example of a compact convex set with no extreme points Part 1: General result (Q4356721) (← links)
- The AR-property for Roberts’ example of a compact convex set with no extreme points Part 2: Application to the example (Q4356722) (← links)
- (Q5152138) (← links)
- Remarks on ``Some fixed point theorems for \(s\)-convex subsets in \(p\)-normed spaces'' (Q6645318) (← links)