A New Three-Step Class of Iterative Methods for Solving Nonlinear Systems

A new iterative with memory class for solving nonlinear ‎equations‎

In this work we develop a new optimal without memory class for approximating a simple root of a nonlinear equation. This class includes three parameters. Therefore, we try to derive some with memory methods so that the convergence order increases as high as possible. Some numerical examples are also ‎presented.‎‎

a new iterative with memory class for solving nonlinear ‎equations‎

in this work we develop a new optimal without memory class for approximating a simple root of a nonlinear equation. this class includes three parameters. therefore, we try to derive some with memory methods so that the convergence order increases as high as possible. some numerical examples are also ‎presented.‎‎

A NEW TWO STEP CLASS OF METHODS WITH MEMORY FOR SOLVING NONLINEAR EQUATIONS WITH HIGH EFFICIENCY INDEX

It is attempted to extend a two-step without memory method to it's with memory. Then, a new two-step derivative free class of without memory methods, requiring three function evaluations per step, is suggested by using a convenient weight function for solving nonlinear equations. Eventually, we obtain a new class of methods by employing a self-accelerating parameter calculated in each iterative...

Latus: A new accelerator for generating combined iterative methods in solving nonlinear equation

A Class of Iterative Methods for Solving Nonlinear Projection Equations

A class of globally convergent iterative methods for solving nonlinear projection equations is provided under a continuity condition of the mapping F. When Fis pseudomonotone, a necessary and sufficient condition on the nonemptiness of the solution set is obtained.