Tripled Coincidence Point Theorem for Compatible Maps in Partially Ordered Metric Spaces

Abstract

The present study introduce the notion of compatibility of maps in partially ordered metric spaces and use this perception to establish a tripled coincidence point result for mixed g-monotone mappings. Our effort extend the recent work of Borcut and Berinde [M. Borcut, V. Berinde, Tripled fixed point theorem for contractive type mappings in partially ordered metric spaces, Nonlinear Anal., Accepted (2011)] and refrences therein. We support the result by establishing an illustrative example.