Generalizations of Banach, Kannan and Ciric Fixed Point Theorems in Bv (S) Metric Spaces

Abstract

Generalizations of a metric space is one of the most important research areas in mathematics. In literature, there are several generalized metric spaces. The latest generalized metric space is b(v) (s) metric space which is introduced by Mitrovic and Radenovic in 2017. In this paper, we prove Kannan and Ciric fixed point theorems and generalize Banach fixed point theorem for weakly contractive mappings in b(v) (s) metric spaces. Our results extend and generalize some corresponding result.