Abstract
In this paper, we establish some common fixed point results for weakly compatible mappings satisfied generalized contraction under rational expressions in complex valued metric spaces. Our results generalize and extend some of the known results in the literature. Finally, we use our results to obtain the unique common solution of Ursohn integral equation.
Highlights
Fixed point theory is one of the famous and traditional theories in mathematics and has a broad set of applications
We establish some common fixed point results for weakly compatible mappings satisfied generalized contraction under rational expressions in complex valued metric spaces
Banach,s contraction principle gives the existence and uniqueness of a solution of an operator equation and considered as the most widely used fixed point theorem in all analysis
Summary
Fixed point theory is one of the famous and traditional theories in mathematics and has a broad set of applications.
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