A Banach fixed point theorem for topolocical spaces
A Basic Fixed Point Theorem
The paper contains a fixed point theorem for stable mappings in metric discus spaces (Theorem 10). A consequence is Theorem 11 which is a far-reaching extension of the fundamental result of Browder, Göhde and Kirk for non-expansive mappings.
A Certain Class Of Maps And Fixed Point Theorems
A certain class of maps and fixed point theorems.
A class of Fan-Browder type fixed-point theorems and its applications in topological spaces.
A common end point theorem for set-valued generalized -weak contraction.
A common fixed point theorem
A common fixed point theorem
A common fixed point theorem for commuting expanding maps on nilmanifolds.
A common fixed point theorem for compatible mappings on a normed vector space.
A common fixed point theorem for compatible mappings on a normed vector space
A common fixed theorem is proved for two pairs of compatible mappings on a normed vector space.
A Common Fixed Point Theorem for Expansive Mappings under Strict Implicit Conditions on b-Metric Spaces
In the setting of a b-metric space (see [Czerwik, S.: Contraction mappings in b-metric spaces Acta Math. Inform. Univ. Ostraviensis 1 (1993), 5–11.] and [Czerwik, S.: Nonlinear set-valued contraction mappings in b-metric spaces Atti Sem. Mat. Fis. Univ. Modena 46, 2 (1998), 263–276.]), we establish two general common fixed point theorems for two mappings satisfying the (E.A) condition (see [Aamri, M., El Moutawakil, D.: Some new common fixed point theorems under strict contractive conditions Math....
A common fixed point theorem for multivalued Ćirić type mappings with new type compatibility.
A common fixed point theorem for weakly compatible mappings.
A common fixed point theorem for weakly compatible mappings in non-Archimedean Menger PM-spaces
A common fixed point theorem in complete metric spaces.
A common fixed point theorem in -metric spaces.
A common fixed point theorem of Meir and Keeler type.
A common fixed point theorem of weakly commuting mappings.
A common fixed point theorem satisfying integral type implicit relations.