In the present work, we will establish and prove some fixed point theorems for map**s that
satisfy a set of conditions in controlled metric type spaces introduced by Mlaiki et al.[N …

The construction of contraction conditions plays an important role in science for formulating
new findings in fixed point theories of map**s under a set of specific conditions. The aim …

In this paper, we consider map**s with contractive iterates at a point. We introduce FS-
contractions in the sense of Wardowski and Seghal and FJ-contractions in the sense of …

In this manuscript, we defined (α, F)-contractions in the context of double-controlled metric
spaces and partially ordered double-controlled metric spaces. We established new fixed …

In this present study, we propose the conception of triple controlled metric type spaces as a
generalization of both double controlled metric type spaces and controlled b-Branciari metric …

Fixed point theory is one of the most important subjects in the setting of metric spaces since
fixed point theorems can be used to determine the existence and the uniqueness of …

We establish the notion of τ-generalized contraction for a pair of map**s S1 and S2 over a
set Z, where τ: Z2→[1,+∞) is a function. We appoint our new notion to formulate and prove …

We introduce the notion of α-admissibility of map**s on cone b-metric spaces using
Banach algebra with coefficient s, and establish a result of the Hardy-Rogers theorem in …

The conceptions of metric spaces and extended b-metric spaces play a major role in proving
many theorems of existence solution of such equations as integral or differential equations …

In this research, we interpret the notion of a b-cyclic (Φ, C, D)− contraction for the pair (g, S)
of self-map**s on the set Y. We employ our definition to introduce some common fixed …