Additional Information
| Author(s) | Abbas Mujahid, Hussain Khan Safeer, Vetro Pasquale |
|---|
On fixed points of Berinde’s contractive mappings in cone metric spaces
Mujahid Abbas ♦ Pasquale Vetro ♦ Safeer Hussain Khan
In this paper we establish some common ï¬xed point theorems for two self-mappings satisfying a generalized contractive condition. This result generalizes well known comparable results in the literature. As an application, a necessary and sufï¬cient condition for a ï¬xed point to be a periodic point for the mapping involved therein, without appealing to continuity, in a cone metric space is established.
Recently posted
-
A self-adaptive forward-backward-forward algorithm for solving split variational inequalities
-
On the solution of the generalized functional equation arising in mathematical psychology and theory of learning approached by the Banach fixed point theorem
-
A note on the generators of the polynomial algebra of six variables and application
-
Levitin-Polyak Well-Posedness for Parametric Set Optimization Problem
-
The Non-Existence of Convex Configuration for a Given Set of Vertex-Norm in Two-Dimensional Space
-
Strong duality in parametric robust semi-definite linear programming and exact relaxations
-
Convergence theorem for an intermixed iteration in p-uniformly convex metric space
-
A Comparative Study between Haploid Genetic Algorithms and Diploid Genetic Algorithms
-
On approximating fixed points of weak enriched contraction mappings via Kirk's iterative algorithm in Banach spaces
-
Analysis of interactions between human immune system and a pathogenic virus