Increasing in three units the order of convergence of iterative methods for solving nonlinear systems

Cites Work

Title not available (Why is that?)
Title not available (Why is that?)
Ostrowski type methods for solving systems of nonlinear equations
Increasing the convergence order of an iterative method for nonlinear systems
Construction of Newton-like iteration methods for solving nonlinear equations
A family of multi-point iterative methods for solving systems of nonlinear equations
Third-order methods from quadrature formulae for solving systems of nonlinear equations.
Improved Newton-like methods for solving systems of nonlinear equations
General efficient class of Steffensen type methods with memory for solving systems of nonlinear equations
Achieving higher order of convergence for solving systems of nonlinear equations
Higher order derivative-free iterative methods with and without memory for systems of nonlinear equations
A class of accurate Newton-Jarratt-like methods with applications to nonlinear models
New techniques to develop higher order iterative methods for systems of nonlinear equations
Solving nonlinear problems by Ostrowski-Chun type parametric families
Accelerating the convergence speed of iterative methods for solving nonlinear systems
A fourth-order method from quadrature formulae to solve systems of nonlinear equations
Variants of Newton's method using fifth-order quadrature formulas
The wave of advance of advantageous genes.
Some new efficient multipoint iterative methods for solving nonlinear systems of equations
A Modified Newton–Özban Composition for Solving Nonlinear Systems
Efficient higher order derivative-free multipoint methods with and without memory for systems of nonlinear equations
A modified Newton-Jarratt's composition
Introducing memory to a family of multi-step multidimensional iterative methods with weight function