Let T, S: AUB→ AUB be mappings such that T (A) B, T (B) A and S (A) A, S (B) B. Then
the pair (T, S) of mappings defined on A [B is called cyclic-noncyclic pair, where A and B are …

In this paper, we first introduce a new class of the pointwise cyclic-noncyclic proximal
contraction pairs. Then we consider the coincidence quasi-best proximity point problem for …

We introduce the notion of quasi-cyclic-noncyclic pair and its relevant new notion of
coincidence quasi-best proximity points in a convex metric space. In this way we generalize …

We consider a triple (K; S; T) consisting of three nonlinear mappings defined on the union A
∪ B ∪ CA∪ B∪ C of closed subsets of a generalized metric space. After introducing a …

In this article, we consider the class of noncyclic Meir-Keeler contractions and study the
existence and convergence of best proximity pairs for such mappings in the setting of …

We introduce the notion of pointwise cyclic-noncyclic relatively non-expansive pairs
involving orbits. We study the best proximity point problem for this class of mappings. We …

We first introduce a notion of convex structure in generalized metric spaces, then we
introduce tripartite contractions, tripartite semi-contractions, tripartite coincidence points, as …

We generalise the notion of cyclic-noncyclic pairs by introducing the concept of $ m $-
contraction pairs in convex metric spaces. We shall then investigate the exixtence and …