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In Section 3 a partial metric extension of Sehgal-Guseman result for mappings having a contractive iterate is obtained.
In this section we extend some results in [7] to the setting of two mappings having a unique common fixed point.
The purpose of this paper is to establish some coupled coincidence point theorems for a pair of mappings having a mixed g-monotone property in partially ordered G-metric spaces.
Coupled fixed point results for nonlinear contraction mappings having a mixed monotone property in a partially ordered G-metric space due to Choudhury and Maity are extended and unified.
Very recently, Chandok et al. [21] were concerned with some coupled coincidence point theorems for a pair of mappings having a mixed g-monotone property in partially ordered G-metric spaces.
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Then the mappings have a unique fixed point.
It was clear from the start that such mappings have a different behavior from contraction mappings.
Since has the fixed point property for nonexpansive mappings, has a fixed point in.
We establish that such mappings have a unique common end point under certain weak conditions.
Chang [7] prove that every couple of quasicontractive mappings has a unique common fixed point in Banach spaces.
Hence, we can apply Theorem 3.1 and conclude that the mappings have a unique common fixed point.
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