The concept of stability is studied on many different types of mathematical structures. This concept can be thought of as the small changes that will be applied in the structure studied should not disrupt the functioning of this structure. In this context, we performed the convergence and stability analysis of the new four-step iteration algorithm that we defined in this study, under appropriate conditions. In addition, we execute a speed comparison with existing algorithms to prove that the new algorithm is effective and useful, and we gave a numerical example to support our result
The variational iteration method is studied in the present work. The classical variational iteration...
An iterative method to compute the minimum point in an unconstrained optimization problem can be vi...
While solving inclusions numerically by an iterative procedure, usually we follow some theoretical m...
Iterative processes are the tools used to generate sequences approximating solutions of equations de...
A new family of two-steps fourth-order iterative methods for solving nonlinear equations is introduc...
In computational mathematics, an iterative method is a scientific technique that utilizes an underly...
The work covers the iteration models of solving non-linear problems. The aim is to investigate the c...
The study of iterative methods began several years ago in order to find the solutions of problems wh...
This note gives a new convergence proof for iterations based on multipoint formulas. It rests on the...
This paper deals with the convergence acceleration of iterative nonlinear methods. An effective iter...
AbstractWe introduce the notion of a general fixed point iteration scheme to unify various fixed poi...
A one-parametric family of fourth-order iterative methods for solving nonlinear systems is presented...
AbstractIn this paper the convergence of general iteration algorithms defined by point-to-set maps i...
AbstractIterative algorithms for fixed points of systems of equations are of importance in graph alg...
International audienceFixed-point iterations are commonly used to break the algebraic loops involved...
The variational iteration method is studied in the present work. The classical variational iteration...
An iterative method to compute the minimum point in an unconstrained optimization problem can be vi...
While solving inclusions numerically by an iterative procedure, usually we follow some theoretical m...
Iterative processes are the tools used to generate sequences approximating solutions of equations de...
A new family of two-steps fourth-order iterative methods for solving nonlinear equations is introduc...
In computational mathematics, an iterative method is a scientific technique that utilizes an underly...
The work covers the iteration models of solving non-linear problems. The aim is to investigate the c...
The study of iterative methods began several years ago in order to find the solutions of problems wh...
This note gives a new convergence proof for iterations based on multipoint formulas. It rests on the...
This paper deals with the convergence acceleration of iterative nonlinear methods. An effective iter...
AbstractWe introduce the notion of a general fixed point iteration scheme to unify various fixed poi...
A one-parametric family of fourth-order iterative methods for solving nonlinear systems is presented...
AbstractIn this paper the convergence of general iteration algorithms defined by point-to-set maps i...
AbstractIterative algorithms for fixed points of systems of equations are of importance in graph alg...
International audienceFixed-point iterations are commonly used to break the algebraic loops involved...
The variational iteration method is studied in the present work. The classical variational iteration...
An iterative method to compute the minimum point in an unconstrained optimization problem can be vi...
While solving inclusions numerically by an iterative procedure, usually we follow some theoretical m...