Additional Information
| Author(s) | Khamsi, M. A., Khan, Abdul Rahim |
|---|
Goebel and Kirk fixed point theorem for multivalued asymptotically nonexpansive mappings
Khamsi, M. A. and Khan, A. R.
Abstract
carpathian_2017_33_3_335_342_abstractWe introduce the concept of a multivalued asymptotically nonexpansive mapping and establish Goebel and Kirk fixed point theorem for these mappings in uniformly hyperbolic metric spaces. We also define a modified Mann iteration process for this class of mappings and obtain an extension of some well-known results for singlevalued mappings defined on linear as well as nonlinear domains.
Recently posted
-
Weak and Strong Convergence of Split Douglas-Rachford Algorithms for Monotone Inclusions
-
Fixed point theorems for basic θ-contraction and applications
-
A Fast Forward-Backward Algorithm Using Linesearch and Inertial Techniques for Convex Bi-level Optimization Problems with Applications
-
Convergence of self-adaptive Tseng-type algorithms for split variational inequalities and fixed point problems
-
A fast contraction algorithm using two inertial extrapolations for variational inclusion problem and data classification
-
Periodic cycles for an extension of generalized 3x + 1 functions
-
Some remarks on expansive mappings in metric spaces
-
Asymptotically α hemicontractive mappings in Hilbert spaces and a new algorithm for solving associated split common fixed point problem
-
Extreme solution for fractional differential equation with nonlinear boundary condition
-
Generalized Split Feasibility Problem: Solution by Iteration