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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… 
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Papers overview

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2010
2010
In 1965, Kirk proved that if is a nonempty weakly compact convex subset of a Banach space with normal structure, then every… 
2008
2008
In this article we introduce a new class of contraction maps, called A-contractions, which includes the contractions studied by R… 
2008
2008
In this paper we study the Pareto-optimal solutions in convex multi-objective optimization with compact and convex feasible… 
2005
2005
We construct a curve, i.e., a one-dimensional metric continuum, which has the fixed point property but its product by the… 
2004
2004
A nonempty, closed, bounded, convex subset of c0 has the fixed point property if and only if it is weakly compact. 
2002
2002
Recently geometric independent component analysis (ICA) has been generalized to overcomplete cases (overcomplete geoICA) with… 
1994
1994
We study the famous examples of G. S. Young [7] and R. H. Bing [2]. We generalize and simplify a little their constructions… 
1993
1993
Let X1 and X2 be Banach spaces, and let X1 x X2 be equipped with the 11 -norm. If the first space X1 is uniformly convex in every… 
1992
1992
The PT-order, or passing through order, of a poset P is a quasi order ⊴ defined on P so that a⊴b holds if and only if every…