Common fixed points by Ishikawa iterates in metric linear spaces.
Common fixed points for commuting and compatible maps
Fixed point theorems of multivalued hybrid contractions and Meir-Keeler type multivalued maps are obtained in a metric space. Our results generalize corresponding results of Aubin and Siegel, Dube, Dube and Singh, Hadzic, Iseki, Jungck, Kaneko, Nadler, Park and Bae, Reich, Ray and many others.
Common fixed points for compatible mappings of type (A).
Common fixed points for family of mappings.
Common fixed points for four non-self mappings in partial metric spaces
We formulate a common fixed point theorem for four non-self mappings in convex partial metric spaces. The result extends a fixed point theorem by Gajić and Rakočević (2007) proved for two non-self mappings in metric spaces with a Takahashi convex structure. We also provide an illustrative example on the use of the theorem.
Common fixed points for generalized nonlinear contractive mappings in metric spaces
Common fixed points for generalized -pair mappings on cone metric spaces.
Common fixed points for maps on topological vector space valued cone metric spaces.
Common fixed points for multimaps in metric spaces.
Common fixed points for nonexpansive and asymptotically nonexpansive mappings
Common fixed points for nonexpansive and nonexpansive type fuzzy mappings.
Common fixed points for weakly compatible maps in symmetric spaces with application to probabilistic spaces.
Common fixed points for -compatible mappings.
Common fixed points involving altering distances.
Common fixed points of biased maps of type and applications.
Common fixed points of compatible mappings.
Common fixed points of generalized contractive hybrid pairs in symmetric spaces.
Common fixed points of Greguš type multi-valued mappings
This work is considered as a continuation of [19,20,24]. The concepts of -compatibility and sub-compatibility of Li-Shan [19, 20] between a set-valued mapping and a single-valued mapping are used to establish some common fixed point theorems of Greguš type under a -type contraction on convex metric spaces. Extensions of known results, especially theorems by Fisher and Sessa [11] (Theorem B below) and Jungck [16] are thereby obtained. An example is given to support our extension.
Common fixed points of mappings and set-valued mappings in symmetric spaces with application to probabilistic spaces.
Common fixed points of maps on fuzzy metric spaces.