Here, the existence of fixed points for weakly compatible maps is studied. The results are new generalization of the results of [5]. Finally, we study the new common fixed point theorems.

The aim of this contribution is to establish and prove two general common fixed point theorems for four occasionally weakly compatible maps in a metric space. These results unify and complement several various results, especially the main result of Djoudi [2] and references therein.

Purpose: The purpose of this paper is to study a common fixed point theorem for two pairs of weakly compatible maps in dislocated metric spaces.Methods: Using familiar techniques, we extend the results of Hitzler and Kang et al. in dislocated metric spaces.

The purpose of this paper is to obtain the common  xed point results for two pair of weakly compatible mapping by using common (CLR) property in partial metric space. Also we extend the very recent results which are presented in [19] with proo ng a new version of the continuity of partial metric.

In this paper, we give some new definitions of M-fuzzy metric spaces and we prove a common fixed point theorem for six mappings under the condition of weakly compatible mappings in' complete M-fuzzy metric spaces.

In this paper, we find the conditions guaranteeing the existence of a unique common fixed point of two families of weakly compatible self-maps on quasi-metric spaces.

In this paper, we extend very recent fixed point theorems in the setting of ordered non-Archimedean fuzzy metric spaces. We present some fixed point theorems for self-mappings satisfying generalized $(\phi,\psi)$-contraction conditions in partially ordered complete non-Archimedean fuzzy metric spaces. On the other hand, we consider a more general class of auxiliary functions in the contractivity condition and we extend recently fixed point theorems for complete ordered non-Archimedean fuzzy metric spaces.  Also, we present a few examples to illustrate the validity of the results obtained in the paper.