postprint artykułu opublikowanego w czasopiśmie "Mathematics and Computers in Simulation" pod tytułem: Bisheh-Niasar–Saadatmandi root finding method via the S-iteration with periodic parameters and its polynomiography ; doi: 10.1016/j.matcom.2018.11.012In recent years many researchers have focused their attention on the use of different iteration process - known from fixed point theory - in the generation of different kinds of patterns. In this paper, we propose modifications of the Saadatmandi and Bisheh-Niasar root finding method. In the first modification we modify the formula of the method and in the second modification we use the S-iteration with periodic parameters. Moreover, we numerically investigate some properties of the proposed ...
A more robust root finding technique using the fixed point theory is developed. This is based on the...
The aim of this paper is to present a modification of the visualization process of finding the roots...
The aim of this paper is to visually investigate the dynamics and stability of the process in which ...
There are many methods for solving a polynomial equation and many different modifications of those m...
In this paper a survey of some modifications based on the classic Newton's and the higher order Newt...
In the paper the visualizations of some modifications applied to the Newton’s root finding of comple...
In this paper, we proposed two mixed algorithms of Newton’s and Abbasbandy’s methods using a known i...
In this paper, we proposed two mixed algorithms of Newton’s and Abbasbandy’s methods using a known i...
In the paper visualizations of some modifications based on the Newton's root finding of complex poly...
In this paper, an iteration process, referred to in short as MMP, will be considered. This iteration...
We introduce a new iterative root-finding method for complex polynomials, dubbed Newton-Ellipsoid me...
In this paper, we proposed and analyzed three new root-finding algorithms for solving nonlinear equa...
The aim of this paper is to present some modifications of complex polynomial roots finding visualiza...
AbstractFor each natural number m greater than one, and each natural number k less than or equal to ...
AbstractSchröder’s methods of the first and second kind for solving a nonlinear equation f(x)=0, ori...
A more robust root finding technique using the fixed point theory is developed. This is based on the...
The aim of this paper is to present a modification of the visualization process of finding the roots...
The aim of this paper is to visually investigate the dynamics and stability of the process in which ...
There are many methods for solving a polynomial equation and many different modifications of those m...
In this paper a survey of some modifications based on the classic Newton's and the higher order Newt...
In the paper the visualizations of some modifications applied to the Newton’s root finding of comple...
In this paper, we proposed two mixed algorithms of Newton’s and Abbasbandy’s methods using a known i...
In this paper, we proposed two mixed algorithms of Newton’s and Abbasbandy’s methods using a known i...
In the paper visualizations of some modifications based on the Newton's root finding of complex poly...
In this paper, an iteration process, referred to in short as MMP, will be considered. This iteration...
We introduce a new iterative root-finding method for complex polynomials, dubbed Newton-Ellipsoid me...
In this paper, we proposed and analyzed three new root-finding algorithms for solving nonlinear equa...
The aim of this paper is to present some modifications of complex polynomial roots finding visualiza...
AbstractFor each natural number m greater than one, and each natural number k less than or equal to ...
AbstractSchröder’s methods of the first and second kind for solving a nonlinear equation f(x)=0, ori...
A more robust root finding technique using the fixed point theory is developed. This is based on the...
The aim of this paper is to present a modification of the visualization process of finding the roots...
The aim of this paper is to visually investigate the dynamics and stability of the process in which ...