In this paper, we prove the existence of COMMON FIXED POINT for mappings defined on complete metric spaces with w-distance p satisfying a general contractive inequality of type integral.

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In this work we review some COMMON FIXED POINT theorems for four non-continuous mappings in ɛ,-metric spaces, where the metric is Riesz space valued. These results cover famous comparable results in the existing literature by considering fewer conditions.

In this paper we consider the so called a vector metric space, which is a gener- alization of metric space, where the metric is Riesz space valued. We prove some COMMON FIXED POINT theorems for three mappings in this space. Obtained results extend and generalize well-known comparable results in the literature.

In this paper, sufficient conditions for the existence of COMMON FIXED POINTs for a compatible pair of self maps of Gregus type in the framework of convex metric spaces have been obtained. Also, established the existence of COMMON FIXED POINTs for a pair of compatible mappings of type (B) and consequently for compatible mappings of type (A). The proved results generalize and extend some of the well known results of the literature.