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What is Pertubed Metric Space about?

This research explores generalizations of the Banach fixed-point theorem in perturbed metric spaces, demonstrating that quasi contractive mappings can have unique fixed points under specific conditions. The study extends classical results by introducing new contraction conditions and provides illustrative examples to highlight differences between perturbed and classical metric spaces. The findings enhance the applicability of fixed-point analysis in various mathematical contexts, addressing the challenges p

Author

Ibrahim

Language

EN