AbstractA new iterative method is proposed for the solution of nonlinear systems. The method does not use explicit derivative informations and at each iteration automatically selects one of two distinct iterative schemes: a direct search method and a damped approximate Newton's method. So, the method is referred as Switching-Method. It is shown that the method is a global method with quadratic convergence. Numerical results show the very good practical performance of the method
The contribution is concerned with a Newton-like or damped Newton method for solving nonlinear algeb...
A nonlinear system of equations is said to be reducible if it can be divided into m blocks (m>1) in ...
In this work we present and discuss a possible globalization concept for Newton-type methods. We con...
AbstractA new iterative method is proposed for the solution of nonlinear systems. The method does no...
AbstractA hybrid method for solving systems of n nonlinear equations is given. The method does not u...
The iterative problem of solving nonlinear equations is studied. A new Newton like iterative method ...
Two iterative algorithms for solving systems of linear and nonlinear equations are proposed. For lin...
[EN] In this paper, a three-step iterative method with sixth-order local convergence for approximati...
[EN] A new HSS-based algorithm for solving systems of nonlinear equations is presented and its semil...
AbstractIn this work we introduce a technique for solving nonlinear systems that improves the order ...
[EN] In this work we introduce a new operator of divided differences that preserves the convergence ...
AbstractIterative methods for the solution of nonlinear systems of equations such as Newton's method...
[EN] In this paper, a new technique to construct a family of divided differences for designing deriv...
In this work, two multi-step derivative-free iterative methods are presented for solving system of n...
In inexact Newton methods for solving nonlinear systems of equations, an approximation to the step s...
The contribution is concerned with a Newton-like or damped Newton method for solving nonlinear algeb...
A nonlinear system of equations is said to be reducible if it can be divided into m blocks (m>1) in ...
In this work we present and discuss a possible globalization concept for Newton-type methods. We con...
AbstractA new iterative method is proposed for the solution of nonlinear systems. The method does no...
AbstractA hybrid method for solving systems of n nonlinear equations is given. The method does not u...
The iterative problem of solving nonlinear equations is studied. A new Newton like iterative method ...
Two iterative algorithms for solving systems of linear and nonlinear equations are proposed. For lin...
[EN] In this paper, a three-step iterative method with sixth-order local convergence for approximati...
[EN] A new HSS-based algorithm for solving systems of nonlinear equations is presented and its semil...
AbstractIn this work we introduce a technique for solving nonlinear systems that improves the order ...
[EN] In this work we introduce a new operator of divided differences that preserves the convergence ...
AbstractIterative methods for the solution of nonlinear systems of equations such as Newton's method...
[EN] In this paper, a new technique to construct a family of divided differences for designing deriv...
In this work, two multi-step derivative-free iterative methods are presented for solving system of n...
In inexact Newton methods for solving nonlinear systems of equations, an approximation to the step s...
The contribution is concerned with a Newton-like or damped Newton method for solving nonlinear algeb...
A nonlinear system of equations is said to be reducible if it can be divided into m blocks (m>1) in ...
In this work we present and discuss a possible globalization concept for Newton-type methods. We con...