In this work, two multi-step derivative-free iterative methods are presented for solving system of nonlinear equations. The new methods have high computational efficiency and low computational cost. The order of convergence of the new methods is proved by a development of an inverse first-order divided difference operator. The computational efficiency is compared with the existing methods. Numerical experiments support the theoretical results. Experimental results show that the new methods remarkably reduce the computing time in the process of high-precision computing
This work presents a predictor-corrector iterative approach for solving systems of nonlinear equatio...
This work presents a predictor-corrector iterative approach for solving systems of nonlinear equatio...
A plethora of applications from Computational Sciences can be identified for a system of nonlinear e...
In this paper, we use the system of coupled equation involving auxiliary function with decomposition...
Abstract: In this paper, we suggest and analyze some new derivative free iterative methods for solvi...
This paper presents a new method for solving nonlinear equations. The method is derivative-free and ...
AbstractA two-step derivative-free iterative algorithm is presented for solving nonlinear equations....
[EN] In this work we introduce a new operator of divided differences that preserves the convergence ...
[EN] In this work we introduce a new operator of divided differences that preserves the convergence ...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
This article discusses a derivative free three-step iterative method to solve a nonlinear equation u...
This work presents a predictor-corrector iterative approach for solving systems of nonlinear equatio...
This work presents a predictor-corrector iterative approach for solving systems of nonlinear equatio...
A plethora of applications from Computational Sciences can be identified for a system of nonlinear e...
In this paper, we use the system of coupled equation involving auxiliary function with decomposition...
Abstract: In this paper, we suggest and analyze some new derivative free iterative methods for solvi...
This paper presents a new method for solving nonlinear equations. The method is derivative-free and ...
AbstractA two-step derivative-free iterative algorithm is presented for solving nonlinear equations....
[EN] In this work we introduce a new operator of divided differences that preserves the convergence ...
[EN] In this work we introduce a new operator of divided differences that preserves the convergence ...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
A derivative-free family of iterations without memory consisting of three steps for solving nonlinea...
This article discusses a derivative free three-step iterative method to solve a nonlinear equation u...
This work presents a predictor-corrector iterative approach for solving systems of nonlinear equatio...
This work presents a predictor-corrector iterative approach for solving systems of nonlinear equatio...
A plethora of applications from Computational Sciences can be identified for a system of nonlinear e...