On a four-step iterative algorithm and its application to delay integral equations in hyperbolic spaces

This paper introduces a novel fast iterative process designed for approximating fixed points of contraction and weak contraction mappings. The study presents strong convergence results for this newly proposed iterative process, and proving its efficiency. Analytical and numerical evidences are provided to establish that the proposed iterative method converges more rapidly than several existing processes. Furthermore, stability results and dependence analysis are presented for the newly developed iterative process, enhancing its practical applicability and robustness.

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A Mixed-Type Picard-S Iterative Method for Estimating Common Fixed Points in Hyperbolic Spaces

Ofem,

Abuchu,

Ugwunnadi

et al. 2024

jaac

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On a four-step iterative algorithm and its application to delay integral equations in hyperbolic spaces

Cited by 3 publications

References 33 publications

Equiform rectifying curves in Galilean space G4

Equiform rectifying curves in Galilean space G4

Disquisition on convergence, stability, and data dependence for a new fast iterative process

A Mixed-Type Picard-S Iterative Method for Estimating Common Fixed Points in Hyperbolic Spaces

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