Fixed Point of Interpolative Rus-Reich-Ciric Contraction Mapping on Rectangular Quasi-Partial b-Metric Space

[EN] The purpose of this study is to introduce a new type of extended metric space, i.e., the rectangular quasi-partial b-metric space, which means a relaxation of the symmetry requirement of metric spaces, by including a real number s in the definition of the rectangular metric space defined by Branciari. Here, we obtain a fixed point theorem for interpolative Rus-Reich-Ciric contraction mappings in the realm of rectangular quasi-partial b-metric spaces. Furthermore, an example is also illustrated to present the applicability of our result.Gautam, P.; Sánchez Ruiz, LM.; Verma, S. (2021). Fixed Point of Interpolative Rus-Reich-Ciric; Contraction Mapping on Rectangular Quasi-Partial b-Metric Space. Symmetry (Basel). 13(1):1-8. https://doi.org/10.3390/sym130100321813