“…In the literature of fixed point theory, the Banach contraction principle is very significant. Many authors have generalized this concept by utilizing various kinds of contraction mappings in several metric spaces (see, e.g., [1,3,5,12,13,21,25]). In 2016, Mutlu and Gürdal [14] introduced the notion of bipolar metric space, a sort of partial distance, as well as the relationship between metric spaces and bipolar metric spaces.…”