Functional analysis is an important branch of mathematics. The fixed point theory has always played a central role in the problems of nonlinear functional analysis. The results discuss some common fixed point theorems for compatible and psi-compatible mappings in metric space under the more general contractive definitions like Meir-Keeler type, Boyd-Wong type and Lipschitz type contractive conditions in the presence of control function. The results obtained in this research work extend and unify some.
Fixed Point Results in Metric space with Some Applications read online
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