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    Iterative schemes for finding all roots simultaneously of nonlinear equations

    Autor: 
    Cordero, Alicia
    ;
    Garrido, Neus
    ;
    Torregrosa, Juan Ramón
    ;
    Triguero-Navarro, Paula
    Fecha: 
    2022
    Palabra clave: 
    dynamical plane; ehrlich method; iterative methods; memory schemes; nonlinear equations; simultaneous roots; Scopus; JCR
    Revista / editorial: 
    Applied Mathematics Letters
    Citación: 
    Cordero, A., Garrido, N., Torregrosa, J. R., & Triguero-Navarro, P. (2022). Iterative schemes for finding all roots simultaneously of nonlinear equations. Applied Mathematics Letters, 134, 108325.
    Tipo de Ítem: 
    Articulo Revista Indexada
    URI: 
    https://reunir.unir.net/handle/123456789/14195
    DOI: 
    https://doi.org/10.1016/j.aml.2022.108325
    Dirección web: 
    https://www.sciencedirect.com/science/article/pii/S089396592200235X?via%3Dihub
    Open Access
    Resumen:
    In this paper, we propose a procedure that can be added to any iterative scheme in order to turn it into an iterative method for approximating all roots simultaneously of any nonlinear equations. By applying this procedure to any iterative method of order p, we obtain a new scheme of order of convergence 2p. Some numerical tests allow us to confirm the theoretical results and to compare the proposed schemes with other known methods for simultaneous roots of polynomial and non-polynomial functions.
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