Theoretical analysis reveals significance of fuzzy fixed points in b-metric spaces, suggesting new contraction methods.
This paper explores the significance and implications of common γ ‐fuzzy fixed point results related to γ ‐fuzzy contraction as a novel form of contraction in complete b ‐metric space. Theoretical developments and theorems provide a solid foundation for understanding utilization of the properties of γ ‐fuzzy contraction, showcasing its efficiency through numerous examples and establishing stability and convergence properties. Moreover, some conventional fixed point results are incorporated as the direct consequences of our main findings.
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Kanwal et al. (2025) studied this question.
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