The study reveals convergence results for enriched kannan mappings in cat_p spaces, suggesting stability under perturbations.
This paper establishes convergence results for enriched Kannan mappings in \( CAT_p(0) \) spaces, emphasizing both \( Δ \)-convergence and strong convergence of CR-type iterative schemes. A Krasnoselskii-type assignment is shown to meet the contractive criteria of classical Kannan mappings. Stability under perturbations is also analyzed. An application to the Split Feasibility Problem is presented, including a numerical example in image reconstruction. Additional numerical experiments illustrate the theoretical findings.
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Kenyi Calderón (2025) studied this question.
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