The Existence of Fixed Points for $\gamma$-$FG$-contractive Condition via Cyclic $(\alpha,\beta)$-admissible Mappings in $b$-metric Like Spaces
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$b$-metric like space, cyclic $(\alpha,\beta)$-admissible, complete $b$-metric like space, $\gamma$-$FG$-contractiveAbstract
This paper extends and generalizes the results of paper Padhan [14]. We show various fixed point theorems for such mappings in a complete $b$-metric like space, and propose the novel ideas of cyclic $(\alpha,\beta)$-admissible mapping utilising $\gamma$-$FG$-contractive mapping. Adequate illustrations are provided to validate the findings, along with the implications of the primary findings.
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Copyright (c) 2024 International Journal of Mathematics And its Applications
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