The convergence order of numerous iterative methods is obtained using derivatives of a higher order, although these derivatives are not involved in the methods. Therefore, these methods cannot be used to solve equations with functions that do not have such high-order derivatives, since their convergence is not guaranteed. The convergence in this paper is shown, relying only on the first derivative. That is how we expand the applicability of some popular methods
In this paper, modification of Steffensen’s method with eight-order convergence is presented. We pr...
Solving problems in various disciplines such as biology, chemistry, economics, medicine, physics, an...
A new family of eighth-order derivative-free methods for solving nonlinear equations is presented. I...
Higher-order derivatives are used to determine the convergence order of iterative methods. However, ...
We study the local convergence of an eighth order Newton-like method to approximate a locally-unique...
The aim of this study is to extend the applicability of an eighth convergence order method from the ...
Abstract In this paper we established a new eighth-order iterative method, consisting of three steps...
ABSTRACT. In this note, we present an eighth-order derivative-free family of itera-tive methods for ...
We propose a family of eighth-order iterative methods without memory for solving nonlinear equations...
Capítulo del libro "Iterative Methods and Their Dynamics with Applications"Consider the problem of ...
We present a local convergence analysis of an eighth-order method for approximating a locally unique...
We propose a family of eighth-order iterative methods without memory for solving nonlinear equations...
A variety of strategies are used to construct algorithms for solving equations. However, higher orde...
In this paper, we propose a local convergence analysis of an eighth order three-step method to appro...
AbstractA family of eighth-order iterative methods for the solution of nonlinear equations is presen...
In this paper, modification of Steffensen’s method with eight-order convergence is presented. We pr...
Solving problems in various disciplines such as biology, chemistry, economics, medicine, physics, an...
A new family of eighth-order derivative-free methods for solving nonlinear equations is presented. I...
Higher-order derivatives are used to determine the convergence order of iterative methods. However, ...
We study the local convergence of an eighth order Newton-like method to approximate a locally-unique...
The aim of this study is to extend the applicability of an eighth convergence order method from the ...
Abstract In this paper we established a new eighth-order iterative method, consisting of three steps...
ABSTRACT. In this note, we present an eighth-order derivative-free family of itera-tive methods for ...
We propose a family of eighth-order iterative methods without memory for solving nonlinear equations...
Capítulo del libro "Iterative Methods and Their Dynamics with Applications"Consider the problem of ...
We present a local convergence analysis of an eighth-order method for approximating a locally unique...
We propose a family of eighth-order iterative methods without memory for solving nonlinear equations...
A variety of strategies are used to construct algorithms for solving equations. However, higher orde...
In this paper, we propose a local convergence analysis of an eighth order three-step method to appro...
AbstractA family of eighth-order iterative methods for the solution of nonlinear equations is presen...
In this paper, modification of Steffensen’s method with eight-order convergence is presented. We pr...
Solving problems in various disciplines such as biology, chemistry, economics, medicine, physics, an...
A new family of eighth-order derivative-free methods for solving nonlinear equations is presented. I...