A fixed point Theorem for Generalized Contractions
A fixed point theorem for generalized metric spaces.
A fixed point theorem for mappings satisfying a contractive condition of rational type on a partially ordered metric space.
A fixed point theorem for mappings satisfying a general contractive condition of integral type.
A fixed point theorem for multivalued maps in symmetric spaces.
A fixed point theorem for nonexpansive compact self-mapping
A mapping T from a topological space X to a topological space Y is said to be compact if T(X) is contained in a compact subset of Y . The aim of this paper is to prove the existence of fixed points of a nonexpansive compact self-mapping defined on a closed subset having a contractive jointly continuous family when the underlying space is a metric space. The proved result generalizes and extends several known results on the subject
A fixed point theorem for non-expansive mappings on compact metric spaces.
A fixed point theorem for non-self multi-maps in metric spaces
A fixed point theorem is proved for non-self multi-valued mappings in a metrically convex complete metric space satisfying a slightly stronger contraction condition than in Rhoades [3] and under a weaker boundary condition than in Itoh [2] and Rhoades [3].
A fixed point theorem for plane homeomorphisms
A fixed point theorem for transformations whose iterates have uniform Lipschitz constant
A fixed point theorem for -distance.
A fixed point theorem in a Hausdorff topological vector space
In this paper, we will give a new fixed point theorem for lower semicontinuous multimaps in a Hausdorff topological vector space.
A fixed point theorem in Banach space.
A Fixed Point Theorem In Orbitally Complete Metric Spaces
A Fixed Point Theorem in Reflexive Banach Spaces
A fixed point theorem on the fuzzy number space.
A Fixed Point Theorem With A Functional Inequality
A fixed point theorem with a functional inequality.
A fixed-point anomaly in the plane
We define an unusual continuum M with the fixed-point property in the plane ℝ². There is a disk D in ℝ² such that M ∩ D is an arc and M ∪ D does not have the fixed-point property. This example answers a question of R. H. Bing. The continuum M is a countable union of arcs.
A fixed-point theorem for homeomorphisms of