In this work, we introduce novel postulates to establish fixed figure theorems with a focus on
their extension to the domain of mvb− metric spaces. Consequently, we define conditions …

In this work, a family of hybrid contractions, termed Jaggi-type hybrid (ℵ-τ)-contractive
map** is proposed in metric space equipped with a graph and new conditions under …

In this study, we establish unique and common fixed point results in the context of a
complete complex-valued b-metric space using rational-type inequalities. The presented …

The goal of this study is to describe the class of modified Sehgal–Guseman-like contraction
map**s and set up some fixed-point results in S-metric spaces. The class of generalized …

Inspired by the reality that the collection of fixed/common fixed points can embrace any
symmetrical geometric shape comparable to a disc, a circle, an elliptic disc, an ellipse, or a …

In this article, we present the use of a unique and common fixed point for a pair of map**s
that satisfy certain rational-type inequalities in complex-valued b-metric spaces. We also …

The computational study of fixed-point problems in distance spaces is an active and
important research area. The purpose of this paper is to construct a new iterative scheme in …

Recently, Ji et al. established certain fixed-point results using Mann's iterative scheme
tailored to G b-metric spaces. Stimulated by the notion of the F-contraction introduced by …

In this paper, we introduce controlled S-metric-type spaces and give some of their properties
and examples. Moreover, we prove the Banach fixed point theorem and a more general …

The fixed-circle issue is a geometric technique that is connected to the study of geometric
characteristics of certain points, and that are fixed by the self-map** of either the metric …