AbstractWe unveil new results based on measurement that guarantee the existence of unique fixed points which need not be maximal. In addition, we establish that least fixed points are always attractors in the μ topology, and then explore the consequences of these findings in analysis. In particular, an extension of the Banach fixed point theorem on compact metric spaces [3] is obtained
In this paper, we investigate the existence of fixed points that are not necessarily unique in the s...
A variety of fixed point results are presented for weakly sequentially upper semicontinuous maps. In...
A topological space has the fixed point property if every continuous self-map of that space has at l...
AbstractWe unveil new results based on measurement that guarantee the existence of unique fixed poin...
Abstract- In this paper, we have established unique fixed point theorems in complete metric space a...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
Recall that a Banach space X has the weak fixed point property if for any nonempty weakly compact su...
Recall that a Banach space X has the weak fixed point property if for any nonempty weakly compact su...
AbstractVarious results appear in the literature for deriving existence and uniqueness of fixed poin...
Various results appear in the literature for deriving existence and uniqueness of fixed points for e...
Various results appear in the literature for deriving existence and uniqueness of fixed points for e...
AbstractThe Banach fixed-point theorem states that a contraction mapping on a complete metric space ...
Metric fixed point theory encompasses the branch of fixed point theory which metric conditions on th...
As for the linear case, compactness for the strong topology is very restrictive. Since the beginning...
In this paper, we investigate the existence of fixed points that are not necessarily unique in the s...
A variety of fixed point results are presented for weakly sequentially upper semicontinuous maps. In...
A topological space has the fixed point property if every continuous self-map of that space has at l...
AbstractWe unveil new results based on measurement that guarantee the existence of unique fixed poin...
Abstract- In this paper, we have established unique fixed point theorems in complete metric space a...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
Fixed point theory is an elegant mathematical theory which is a beautiful mixture of analysis, topol...
Recall that a Banach space X has the weak fixed point property if for any nonempty weakly compact su...
Recall that a Banach space X has the weak fixed point property if for any nonempty weakly compact su...
AbstractVarious results appear in the literature for deriving existence and uniqueness of fixed poin...
Various results appear in the literature for deriving existence and uniqueness of fixed points for e...
Various results appear in the literature for deriving existence and uniqueness of fixed points for e...
AbstractThe Banach fixed-point theorem states that a contraction mapping on a complete metric space ...
Metric fixed point theory encompasses the branch of fixed point theory which metric conditions on th...
As for the linear case, compactness for the strong topology is very restrictive. Since the beginning...
In this paper, we investigate the existence of fixed points that are not necessarily unique in the s...
A variety of fixed point results are presented for weakly sequentially upper semicontinuous maps. In...
A topological space has the fixed point property if every continuous self-map of that space has at l...
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