Theoretical foundations reveal a fixed point theorem in Banach spaces, suggesting new methods for iterated function systems.
In this manuscript, we present the concept of a generalized multiparameter enriched cyclic contraction mapping and its randomized version in the framework of Banach spaces. A key aspect of our methodology involves the development of a multi‐averaged mapping. By employing this, we establish a fixed point theorem, where the mapping operates on the union of subsets of the original space. We further extend this concept to Maia‐type contractions. Additionally, we provide an application of our main result within the context of iterated function systems.
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Baranwal et al. (2025) studied this question.
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