On Chebyshev-Halley methods with sixth-order convergence for solving non-linear equations
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[1] Yitian Li,et al. A family of fifth-order iterations composed of Newton and third-order methods , 2007, Appl. Math. Comput..
[2] Ioannis K. Argyros,et al. A local convergence theorem for the super-halley method in a Banach space , 1994 .
[3] José Luis Díaz-Barrero,et al. An improvement of the Euler-Chebyshev iterative method , 2006 .
[4] Yitian Li,et al. The improvements of Chebyshev-Halley methods with fifth-order convergence , 2007, Appl. Math. Comput..
[5] Miguel Ángel Hernández,et al. An acceleration of Newton's method: Super-Halley method , 2001, Appl. Math. Comput..
[6] W. Gautschi. Numerical analysis: an introduction , 1997 .
[7] J. M. Gutiérrez,et al. A family of Chebyshev-Halley type methods in Banach spaces , 1997, Bulletin of the Australian Mathematical Society.
[8] Sunethra Weerakoon,et al. A variant of Newton's method with accelerated third-order convergence , 2000, Appl. Math. Lett..
[9] J. M. Gutiérrez,et al. Geometric constructions of iterative functions to solve nonlinear equations , 2003 .
[10] Ioannis K. Argyros,et al. A note on the Halley method in Banach spaces , 1993 .
[11] Yitian Li,et al. Modified Chebyshev-Halley methods with sixth-order convergence , 2007, Appl. Math. Comput..