Theoretical analysis demonstrates the existence of fixed points in complete S-metric spaces, expanding generalized contraction mapping principles.
We introduce the concept of generalized \(β\) - \(γ\) - Z contraction mapping with respect to a simulation function ξ and study the existence of fixed points for such mappings in complete -metric spaces. Further, we extend it to partially ordered complete -metric spaces.
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Devi et al. (2023) studied this question.
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