New families of third-order iterative methods for finding multiple roots
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Lin, Rongfei
Ren, H.M.
Šmarda, Zdeněk
Wu, Qingbiao
Khan, Yasir
Hu, Jianfeng
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Mark
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Two families of third-order iterative methods for finding multiple roots of nonlinear equations are developed in this paper. Mild conditions are given to assure the cubic convergence of two iteration schemes (I) and (II). The presented families include many third-order methods for finding multiple roots, such as the known Dong's methods and Neta's method.
Two families of third-order iterative methods for finding multiple roots of nonlinear equations are developed in this paper. Mild conditions are given to assure the cubic convergence of two iteration schemes (I) and (II). The presented families include many third-order methods for finding multiple roots, such as the known Dong's methods and Neta's method.
Two families of third-order iterative methods for finding multiple roots of nonlinear equations are developed in this paper. Mild conditions are given to assure the cubic convergence of two iteration schemes (I) and (II). The presented families include many third-order methods for finding multiple roots, such as the known Dong's methods and Neta's method.
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Journal of Applied Mathematics. 2014, vol. 2014, issue 1, p. 1-9.
https://www.hindawi.com/journals/jam/2014/812072/
https://www.hindawi.com/journals/jam/2014/812072/
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en
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Except where otherwised noted, this item's license is described as Creative Commons Attribution 3.0 Unported

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