In this paper, we introduce the concept of cyclic p-contraction pair for single-valued
mappings. Then we present some best proximity point results for such mappings defined on …

In this paper, we first introduce a new notion of the property (M_ {C}) to improve and
generalize the property (G_ {C}). After that, we present two new concepts, proximal b-cyclic …

In this paper, in the setting of metric spaces we introduce the notions of generalized cyclic
quasi-contractions and the ultrametric property as an applied geometric concept. Then we …

The purpose of this article is to compute a global minimizer of the function x ⟶ d (x, Tx) x⟶ d
(x, T x), where T is a proximal cyclic contraction in the framework of a best proximally …

Let us contemplate the problem of solving the linear or non-linear equations of the form Tx=
gx T x= gx in the framework of metric space. When T is a non-self mapping and g is a self …

In this paper, we introduce the new class of mappings called proximally mean nonexpansive
mappings. Further, we construct the Ishikawa iteration scheme associated with two non-self …

In the current paper, we first introduce a new class of contractions via a new notion called p-
cyclic contraction mapping by combining the ideas of cyclic contraction mapping and p …

This articles discusses some properties of relatively continuous mappings, a natural
generalization of continuous mappings. Also, we introduce the notion of proximal …

Let us deliberate the question of computing a solution to the problems that can be articulated
as the simultaneous equations Sx= x S x= x and Tx= x T x= x in the framework of metric …

In this paper, we introduce the concepts of multivalued cyclic α-F contraction and triangular α-
orbital admissible mappings. We use these concepts to find global best approximation …