In each iteration, the projection methods require computing at least one projection onto the
closed convex set. However, projections onto a general closed convex set are not easily …

In this article, we propose a faster iterative scheme, called the AH iterative scheme, for
approximating fixed points of contractive-like map**s and Reich–Suzuki-type …

In this article, we introduce a new mixed-type iterative algorithm for approximation of
common fixed points of two multivalued almost contractive map**s and two multivalued …

The purpose of this article is to study the convergence, stability and data dependence results
of an iterative method for contractive-like map**s. The concept of stability considered in …

The aim of this paper is to propose a new faster iterative scheme (called AA-iteration) to
approximate the fixed point of (b, η)-enriched contraction map** in the framework of …

This work is devoted to presenting a new four-step iterative scheme for approximating fixed
points under almost contraction map**s and Reich–Suzuki-type nonexpansive map**s …

This paper presents a new iterative algorithm for approximating the fixed points of
multivalued generalized α-nonexpansive map**s. We study the stability result of our new …

In this paper, we present a new four-step iterative scheme namely DH-iterative which is
faster than many super algorithms in the literature for numerical reckoning fixed points …

In this study, we developed a new faster iterative scheme for approximate fixed points. This
technique was applied to discuss some convergence and stability results for almost …

We give a multi-valued version of M iterative process [K. Ullah and M. Arshad, Numerical
reckoning fixed points Suzuki's generalized nonexpansive map**s via new iteration …