Additional Information
| Author(s) | Țicală, Cristina |
|---|
Approximating fixed points of demicontractive mappings by iterative methods defined as admissible perturbations
Țicală, Cristina
Full PDF
creative_2016_25_1_121_126The aim of this paper is to prove some convergence theorems for a general Krasnoselskij type fixed point iterative method defined by means of the concept of admissible perturbation of a demicontractive operator in Hilbert spaces.
Recently posted
-
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
-
On Duo Γ-semihyperrings
-
Comparative Study of Different Vacation Schemes in an Inventory System with Production and Multiple Servers
-
Isomorphism of Line Graph and Common Neighbourhood Graph
-
Timelike Bonnet surfaces on Lorentzian three-manifolds
-
Nonassociative van der Waerden rings