Our research introduces an innovative iterative method for approximating fixed points of
contraction map**s in uniformly convex Banach spaces. To validate the stability of this …

In this study, we prove some convergence results for generalized α α-Reich–Suzuki non-
expansive map**s via a fast iterative scheme. We validate our result by constructing a …

The purpose of this article is to study A∗ iterative algorithm in hyperbolic space. We prove
the weak w 2-stability, data dependence and convergence results of the proposed iterative …

In this paper, we prove that F iterative scheme is almost stable for weak contractions.
Further, we prove convergence results for weak contractions as well as for generalized non …

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 …

Fractals play a vital role in modeling the natural environment. The present aim is to
investigate the escape criterion to generate specific fractals such as Julia sets, Mandelbrot …

This paper introduces a novel F fixed-point iteration method that leverages Green's function
for solving the nonlinear Troesch problem in Banach spaces, which are symmetric spaces …

This article introduces a novel iterative process, denoted as F★, designed for the class of
generalized α-Nonexpensive map**s. The study establishes strong and weak …

Fixed point theory is a branch of mathematics that studies solutions that remain unchanged
under a given transformation or operator, and it has numerous applications in fields such as …

In this article, we develop a faster iteration method, called the A∗∗ iteration method, for
approximating the fixed points of almost contraction map**s and generalized α …