Author

Resmawan

Subject

- Sains

Abstract

The fixed point theory remains the most important and preferred topic studied in mathematical analysis. This study discusses sufficient conditions to prove a unique fixed point in quasi-?b-metric spaces with cyclic mapping. The analysis starts by showing fulfillment of the cyclic Banach contraction and proving the Cauchy sequence as a condition for proving a unique fixed point in quasi-?b-metric spaces with cyclic mapping. Furthermore, it's shown that the cyclic mappings, T have a unique fixed point in quasi-?b-metric spaces. Finally, an example is given to strengthen the proof of the theorems that have been done.

Publisher

InPrime: Indonesian Journal of Pure and Applied Mathematics

Contributor

Ainun Sukmawati Al Idrus, Resmawan Resmawan, Muhammad Rezky Friesta Payu, Salmun K Nasib, Asriadi Asriadi

Publish

2022

Material Type

ARTIKEL

Right

-