A fixed point theorem for (φ,L )-weak contraction mappings on a partial metric space

Abstract

In this paper, we explore (ϕ, L)-weak contractions of Berinde by obtaining Suzuki-type fixed point results. Thus, we obtain generalized fixed point results for Kannan's, Chatterjea's and Zamfirescu's mappings on a 0-complete partial metric space. In this way we obtain very general fixed point theorems that extend and generalize several related results from the literature.