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We prove a fixed point theorem for weakly compatible maps satisfying a general contractive condition of integral type.
Vijayaraju et al. [8] proved the existence of the unique common fixed point theorem for a pair of maps satisfying a general contractive condition of integral type.
Tahat et al. [18] obtained some common fixed point theorems for single-valued and multi-valued maps satisfying a generalized contraction in G-metric spaces.
As another application of Theorem 3.1, we obtain yet an other result for two maps satisfying a very general contractive condition on the set Y. Theorem 4.5.
In this paper we prove the existence of a fixed point for multivalued maps satisfying a contraction condition in terms of Q-functions, and via Bianchini-Grandolfi gauge functions, for complete T 0 -quasipseudometric spaces.
In this paper, using the setting of a generalized metric space, a unique common fixed point of four R-weakly commuting maps satisfying a generalized contractive condition is obtained.
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Very recently, Gu and Shatanawi [35] used the concept of the common ( E. A ) property, proved some common fixed point theorems for three pairs of weakly compatible self-maps satisfying a generalized weakly G-contraction condition in generalized metric spaces.
In this paper, using the concept of common ( E. A ) property, we prove some common fixed point theorems for three pairs of weakly compatible self-maps satisfying a generalized weakly G-contraction condition in the framework of a generalized metric space.
We sometimes call a mapping satisfying (A) a Picard operator [10].
Moreover, as application, we give a unique fixed point theorem for a mapping satisfying a weak cyclical contractive condition.
In the following theorem, we obtain a coupled fixed point for a multivalued mapping satisfying a contractive condition.
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