Abstract
In this study, by using the Meir-Keeler mapping, cyclic Kannan contraction and cyclic Chatterjee contraction, we establish the notions of cyclic Meir-Keeler-Kannan-Chatterjea contraction T: A ∪ B → A ∪ B and cyclic Meir-Keeler-Kannan-Chatterjea contractive pair (T, S) of mappings T: A → B and S: B → A, and then we prove some best proximity point theorems for these various types of cyclic contractions. Our results generalize or improve many recent best proximity point theorems in the literature.