In this paper, we establish some strong and 
-convergence theorems of an iteration process for approximating a common fixed point of three nonexpansive mappings in a uniformly convex hyperbolic space. The results presented here extend and improve various results in the existing literature.
Some convergence results for nonexpansive mappings in uniformly convex hyperbolic spaces
Şahin, Aynur and Bașarir, Metin
Full PDF
creative_2017_26_3_331_338Additional Information
| Author(s) | Bașarir, Metin, Şahin, Aynur |
|---|
Recently posted
-
Coincidence and common fixed point theorems for nonself G-almost contractions in Banach spaces endowed with a graph
-
A selfdual generalization of the Theorems of Pascal and Brianchon
-
Fixed point iterations for non-expansive maps and their applications to constrained minimization and feasibility problems in Hilbert spaces
-
Reciprocal distance spectrum of Indu-Bala product of graphs
-
Some classes of distance spaces as generalized metric spaces: terminology, mappings, fixed points and applications in Theoretical Informatics
-
Uniqueness of Shift Polynomials and Derivative Sharing Polynomial
-
Diffeomorphic embedding of Higher-dimensional Hilbert Manifolds into Hilbert spaces
-
Approximating fixed points of the SP*-iteration for generalized nonexpansive mappings in CAT(0) spaces
-
Leverage Centrality in Corona Product of Cycle with some Graphs
-
Some new results on WS-algebras