Developing a new family of Newton-Secant method with memory based on a weight function
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Publication:1689265
DOI10.1007/s40324-016-0097-6zbMath1382.65133OpenAlexW2539507477MaRDI QIDQ1689265
Somayeh Sharifi, Massimiliano Ferrara, Mehdi Salimi, Nik Mohd Asri Nik Long
Publication date: 12 January 2018
Published in: S\(\vec{\text{e}}\)MA Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40324-016-0097-6
numerical experimentsnonlinear equationsmethod with memorymulti-point methodR-order of convergenceNewton-secant methods
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A multi-point iterative method for solving nonlinear equations with optimal order of convergence ⋮ Review of some iterative methods for solving nonlinear equations with multiple zeros
Cites Work
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- Solving nonlinear equations by a derivative-free form of the King's family with memory
- New modification of Maheshwari's method with optimal eighth order convergence for solving nonlinear equations
- A family of fourth-order Steffensen-type methods with the applications on solving nonlinear ODEs
- An optimal Steffensen-type family for solving nonlinear equations
- Graphic and numerical comparison between iterative methods
- A two-step Steffensen's method under modified convergence conditions
- A study of optimization for Steffensen-type methods with frozen divided differences
- A variant of Steffensen's method of fourth-order convergence and its applications
- Extraneous fixed points, basin boundaries and chaotic dynamics for Schröder and König rational iteration functions
- Computing multiple zeros by using a parameter in Newton-secant method
- Dynamics of a family of third-order iterative methods that do not require using second derivatives
- A new class of optimal four-point methods with convergence order 16 for solving nonlinear equations
- A new class of three-point methods with optimal convergence order eight and its dynamics
- Variants of Newton's method using fifth-order quadrature formulas
- Some efficient derivative free methods with memory for solving nonlinear equations
- On a Steffensen's type method and its behavior for semismooth equations
- Optimal Newton–Secant like methods without memory for solving nonlinear equations with its dynamics
- Optimal Order of One-Point and Multipoint Iteration
- A variant of Newton's method with accelerated third-order convergence
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