A quartically convergent Jarratt-type method for nonlinear system of equations
From MaRDI portal
Publication:1736670
DOI10.3390/a8030415zbMath1461.65088OpenAlexW2131347490MaRDI QIDQ1736670
Mohammad Ghorbanzadeh, Fazlollah Soleymani
Publication date: 26 March 2019
Published in: Algorithms (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3390/a8030415
Related Items (3)
A super-fast tri-parametric iterative method with memory ⋮ New two-parameter Chebyshev-Halley-like family of fourth and sixth-order methods for systems of nonlinear equations ⋮ Study of a time-dependent PDE arising in absorption with chemical reaction using a numerical method
Cites Work
- Unnamed Item
- Dynamical analysis of iterative methods for nonlinear systems or how to deal with the dimension?
- Finding the solution of nonlinear equations by a class of optimal methods
- Numerical solution of nonlinear systems by a general class of iterative methods with application to nonlinear PDEs
- Accelerated methods of order \(2p\) for systems of nonlinear equations
- Third-order methods from quadrature formulae for solving systems of nonlinear equations.
- Numerical solution of turbulence problems by solving Burgers' equation
- Finding the Moore-Penrose inverse by a new matrix iteration
- Constructing two-step iterative methods with and without memory
- An efficient and stable Newton-type iterative method for computing generalized inverse \(A_{T,S}^{(2)}\)
- Variants of Newton's method using fifth-order quadrature formulas
- Some iterative methods for solving a system of nonlinear equations
- A three-step iterative method for non-linear systems with sixth order of convergence
- Analysis of two Chebyshev-like third order methods free from second derivatives for solving systems of nonlinear equations
- Solution of the Chandrasekhar H-equation by Newton’s Method
This page was built for publication: A quartically convergent Jarratt-type method for nonlinear system of equations
