Fixed point theorems for -complete topological spaces. I.
Fixed point theorems for densifying mappings and compact mappings.
Fixed point theorems for family of Ćirić quasi-contraction mappings
Fixed point theorems for generalized weakly contractive condition in ordered metric spaces.
Fixed point theorems for generalized weakly contractive mappings.
Fixed point theorems for hybrid pair of weak compatible mappings in partial metric spaces
The notions of compatible mappings play a crucial role in metrical fixed point theory. Partial metric spaces are a generalization of the notion of a metric space in the sense that distance of a point from itself is not necessarily zero. In this paper, we prove coincidence and fixed point theorems for a pair of single-valued and multi-valued weak compatible mappings on a complete partial metric space. Our main results generalize, in particular, the results of Kaneko and Sessa (1989), Pathak (1995)...
Fixed point theorems for mappíngs with a generalized contractive iterate at a point.
Fixed point theorems for monotone mappings on partial metric spaces.
Fixed point theorems for multivalued mappings
Fixed point theorems for multivalued mappings
Fixed point theorems for times reasonable expansive mapping.
Fixed point theorems for non-compact approximative ANR's
Fixed point theorems for non-self maps. I.
Fixed point theorems for non-self maps in d-complete topological spaces.
Fixed point theorems for occasionally weakly compatible mappings in Menger spaces
Fixed Point Theorems for Pairs of Selfmaps on a Metric Space
Fixed point theorems for pseudo-monotone multifunctions
Fixed point theorems for semi-groups of self maps of semi-metric spaces.
Fixed point theorems for set-valued contraction type maps in metric spaces.
Fixed point theorems for set-valued Y-contractions
The purpose of this paper is to present several fixed point theorems for the so-called set-valued Y-contractions. Set-valued Y-contractions in ordered metric spaces, set-valued graphic contractions, set-valued contractions outside a bounded set and set-valued operators on a metric space with cyclic representations are considered.