Fixed Point Results for Cyclic Contraction Mapping in Non-triangular Metric Spaces

Cyclic contraction mapping was first described by Rus [11]. Some fixed-point findings for cyclic-contraction mappings on a metric space were established by Pacurar and Rus, [11]. For cyclic weak-contraction mappings, Karapinar [10] discovered a unique fixed point and investigated the well-posedness of the problem. On the other hand, Khojasteh and Khandani presented the idea of a non-triangular metric space (ntms) in [8] In the context of ntms, we begin our investigation into fixed points of cyclic contraction in this paper. We also provide a few examples to support the findings.