In this paper, we establish weak and strong convergence theorems for mean nonexpansive mappings in Banach space under the M-iteration process.
Convergence Results for Mean Nonexpansive Mappings in Uniformly Convex Banach Space
Sahu, Omprakash, Banerjee, Amitabh and Gurudwan, Niyati
Full PDF
creative_2023_32_2_219_227Additional Information
| Author(s) | Banerjee, Amitabh, Gurudwan, Niyati, Sahu, Omprakash |
|---|
Related Products
-
Applications of the PL homotopy algorithm for the computation of fixed points to unconstrained optimization problems
-
An approximate fixed point proof of the Browder-G¨ ohde-Kirk fixed point theorem
-
On a family of first order difference inequalities used in the iterative approximation of fixed points
Recently posted
-
Fuzzy Noetherian Module
-
Simpson Type Tensorial Norm Inequalities for Continuous Functions of Selfadjoint Operators in Hilbert Spaces
-
Leverage Centrality on Barycentric Subdivision of Some Graphs
-
On Prime Ideal Space of a Partially Ordered Ternary Semigroup
-
Decomposition Of Intuitionistic Fuzzy Primary Ideals Of ℾ-Rings
-
On Tensor Product of c-Spaces
-
Hardy Spaces and Integral Means of Certain Integral Operators on Analytic Functions
-
Fusion frame and its alternative dual in tensor product of Hilbert spaces
-
Alternating quadratic and cubic series with the tail of ln 2
-
On a useful lemma that relates quasi-nonexpansive and demicontractive mappings in Hilbert spaces