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This paper aims to integrate the concepts of -contraction and -contraction within the context of super metric spaces. Specifically, we introduce the concepts of -contraction and Bianchini -contraction. We demonstrate that these new concepts are genuine generalizations of - and -contractions by providing nontrivial examples. Furthermore, we establish the existence and uniqueness of fixed points for mappings that satisfy these contractions. Lastly, we apply our findings to a model describing an airplane capable of automatically following a terrain.

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