A Class of Higher-Order Newton-Like Methods for Systems of Nonlinear Equations
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Publication:5082310
DOI10.1142/S0219876221500596OpenAlexW3200905760MaRDI QIDQ5082310
Janak Raj Sharma, Sunil Kumar, Ioannis K. Argyros
Publication date: 16 June 2022
Published in: International Journal of Computational Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0219876221500596
Uses Software
Cites Work
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- Dynamical analysis of iterative methods for nonlinear systems or how to deal with the dimension?
- A new tool to study real dynamics: the convergence plane
- An efficient fifth order method for solving systems of nonlinear equations
- An efficient three-step method to solve system of nonlinear equations
- Increasing the convergence order of an iterative method for nonlinear systems
- Numerical methods for roots of polynomials. Part I
- Seventh-order derivative-free iterative method for solving nonlinear systems
- Several two-point with memory iterative methods for solving nonlinear equations
- Improved Newton-like methods for solving systems of nonlinear equations
- New efficient methods for solving nonlinear systems of equations with arbitrary even order
- An improved Newton-Traub composition for solving systems of nonlinear equations
- Achieving higher order of convergence for solving systems of nonlinear equations
- Efficient high-order iterative methods for solving nonlinear systems and their application on heat conduction problems
- Efficient two-step fifth-order and its higher-order algorithms for solving nonlinear systems with applications
- Accelerating the convergence speed of iterative methods for solving nonlinear systems
- Some higher-order iteration functions for solving nonlinear models
- Super cubic iterative methods to solve systems of nonlinear equations
- Computational theory of iterative methods.
- Analysis of two Chebyshev-like third order methods free from second derivatives for solving systems of nonlinear equations
- Iterative Methods and Their Dynamics with Applications
- Some new efficient multipoint iterative methods for solving nonlinear systems of equations
- MPFR
- Ball Convergence for a Family of Quadrature-Based Methods for Solving Equations in Banach Space
- Efficient Family of Sixth-Order Methods for Nonlinear Models with Its Dynamics
- A Modified Newton–Özban Composition for Solving Nonlinear Systems
- Some Efficient Algorithms for Solving Systems of Nonlinear Equations
- A variant of Newton's method with accelerated third-order convergence
- A modified Newton-Jarratt's composition
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