AbstractIn this paper, we present some new modifications of Newton's method for solving non-linear equations. Analysis of convergence shows that these methods have order of convergence five. Numerical tests verifying the theory are given and based on these methods, a class of new multistep iterations is developed
AbstractIn this paper, we construct some modifications of Newton’s method for solving nonlinear equa...
Finding roots of equations is at the heart of most computational science. A well-known and widely us...
AbstractIn this work we introduce a technique for solving nonlinear systems that improves the order ...
AbstractIn this paper we consider constructing some higher-order modifications of Newton’s method fo...
AbstractIn this paper, we present a new modification of Newton's method for solving non-linear equat...
AbstractIn [YoonMee Ham etal., Some higher-order modifications of Newton’s method for solving nonlin...
AbstractThe aim of the present paper is to introduce and investigate new ninth and seventh order con...
Recently, there has been progress in developing Newton-type methods with higher convergence to solve...
AbstractIn this paper, we present some new modifications of Newton's method for solving non-linear e...
AbstractIn this work, a class of iterative Newton’s methods, known as power mean Newton’s methods, i...
AbstractIn this paper, we present some variants of Cauchy's method for solving non-linear equations....
AbstractSome new variants of Newton's method based on harmonic mean and midpoint integration rule ha...
AbstractIn recent papers (Appl. Math. Comput. 140 (2003) 419–426; Appl. Math. Lett. 13 (2000) 87–93)...
Finding roots of equations is at the heart of most computational science. A well-known and widely us...
AbstractAn improved method for the order of convergence of iterative formulas of order two is given....
AbstractIn this paper, we construct some modifications of Newton’s method for solving nonlinear equa...
Finding roots of equations is at the heart of most computational science. A well-known and widely us...
AbstractIn this work we introduce a technique for solving nonlinear systems that improves the order ...
AbstractIn this paper we consider constructing some higher-order modifications of Newton’s method fo...
AbstractIn this paper, we present a new modification of Newton's method for solving non-linear equat...
AbstractIn [YoonMee Ham etal., Some higher-order modifications of Newton’s method for solving nonlin...
AbstractThe aim of the present paper is to introduce and investigate new ninth and seventh order con...
Recently, there has been progress in developing Newton-type methods with higher convergence to solve...
AbstractIn this paper, we present some new modifications of Newton's method for solving non-linear e...
AbstractIn this work, a class of iterative Newton’s methods, known as power mean Newton’s methods, i...
AbstractIn this paper, we present some variants of Cauchy's method for solving non-linear equations....
AbstractSome new variants of Newton's method based on harmonic mean and midpoint integration rule ha...
AbstractIn recent papers (Appl. Math. Comput. 140 (2003) 419–426; Appl. Math. Lett. 13 (2000) 87–93)...
Finding roots of equations is at the heart of most computational science. A well-known and widely us...
AbstractAn improved method for the order of convergence of iterative formulas of order two is given....
AbstractIn this paper, we construct some modifications of Newton’s method for solving nonlinear equa...
Finding roots of equations is at the heart of most computational science. A well-known and widely us...
AbstractIn this work we introduce a technique for solving nonlinear systems that improves the order ...