In this paper, we prove some fixed points properties and demiclosedness principle for mean nonexpansive mapping in uniformly convex hyperbolic spaces. We further propose an iterative scheme for approximating a common fixed ...

In this paper, we introduce an iterative algorithm for approximating a common solution of monotone yosida variational inclusion problem in the framework of p-uniformly convex and uniformly smooth Banach spaces. Using our ...

In this paper, we develop the notion of (ψ, F)-contraction mappings introduced in [49] in b-metric spaces. To achieve this, we introduce the notion of generalized multi-valued (ψ, S, F)-contraction type I mapping with ...

The main purpose of this paper is to study monotone variational inclusion problems in a reflexive real Banach space. We propose a Halpern-type algorithm and prove that the sequence generated by it converges strongly to ...

We introduce a new type of (α, β)-admissibility and (α, β)-Z-contraction mappings in the frame work of G b -metric spaces. Using these concepts, fixed point results for (α, β)-Z-contraction mappings in the frame work of ...

In this paper, we introduce some classes of mappings called the TAC-SuzukiBerinde type F-contraction and TAC-Suzuki-Berinde type rational F-contraction in the frame work of b-metric spaces and prove some Öxed point results ...

The aim of this paper is to define the new type of mappings which is called modified Suzuki-Berinde F-contraction mapping in the frame work of metric spaces. Fixed point theorems for such mappings in complete metric spaces ...

In this paper, we introduce a three-step iteration scheme and establish that this iterative method can be used to approximate fixed points of weak contraction mappings in the framework of Banach spaces. We also establish ...

In this paper, we prove some fixed point theorems for a new type of generalized contractive mappings involving $C$-class function, $\alpha_s^\delta$-admissible type mapping and Suzuki type mappings in the frame work of ...

The main purpose of this paper is to introduce some viscosity-type proximal point algorithms which comprise of a nonexpansive mapping and a finite sum of resolvents of monotone operators, and prove their strong convergence ...