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Fixed-point property

Known as: Fixed point property 
A mathematical object X has the fixed-point property if every suitably well-behaved mapping from X to itself has a fixed point. The term is most… 
Wikipedia

Papers overview

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Review
2014
Review
2014
Summary. Geometric structure of Cesaro function spaces Ces_p(I), where I = [0, 1] and [0,\infty), is investigated. Among other… 
2002
2002
Recently geometric independent component analysis (ICA) has been generalized to overcomplete cases (overcomplete geoICA) with… 
Highly Cited
1998
Highly Cited
1998
Let X be a Banach space and τ a topology on X. We say that X has the τ-fixed point property (τ-FPP) if every nonexpansive mapping… 
1997
1997
We are concerned with the question of whether a noncompact space with a nice local structure contains a ray, i.e.,a closed… 
1997
1997
It is shown that in Banach spaces with the property (M) of Kalton, nonexpansive self mappings of nonempty weakly compact convex… 
1985
1985
We show that the fixed point property is comparability invariant for finite ordered sets; that is, if P and Q are finite ordered… 
Highly Cited
1981
Highly Cited
1981
In this note we give an example of a weakly compact convex subset of LJ[O, 11 that fails to have the fixed point property for… 
Highly Cited
1973
Highly Cited
1973
Let C be a closed convex subset of the Banach space X. A subset F of C is called a nonexpansive retract of C if either F = 0 or… 
Highly Cited
1972
Highly Cited
1972
ABSTRACT. Given a bounded sequence {un: n = 1,2,...} of points in a closed convex subset C of a uniformly convex Banach space, cm…