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Mathematical modeling demonstrates faster convergence for multivalued mappings in Kohlenbach hyperbolic spaces, suggesting improved computational efficiency for complex geometric optimizations.
In this paper, we propose a new iterative scheme involving three multivalued mappings in Kohlenbach hyperbolic spaces. Strong and ∆-convergence theorems are established for approximating common fixed points of nonexpansive multivalued mappings under suitable conditions. A numerical example is also presented to illustrate the efficiency and faster convergence of the proposed method. The results obtained extend and unify several related contributions in the existing literature.
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Makbule Kaplan (2026) studied this question.
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