Wardowski type contractions and the fixed-circle problem on \(S\)-metric spaces
Summary: In this paper, we present new fixed-circle theorems for self-mappings on an \(S\)-metric space using some Wardowski type contractions, \(\psi\)-contractive, and weakly \(\psi\)-contractive self-mappings. The common property in all of the obtained theorems for Wardowski type contractions is that the self-mapping fixes both the circle and the disc with the center \(x_0\) and the radius \(r\).
scientific article; zbMATH DE number 7029806
scientific article