The object of the present work is to give geometric constructions of third order methods obtained from the Traub-Gander class for multiple roots when the multiplicity is known. Also, new families of methods for solving nonlinear equations of third order with multiple roots and their geometric construction are presented. Finally, several numerical examples to show the performance of some members of the families mentioned are presented
AbstractIn this paper, we present two new families of iterative methods for multiple roots of nonlin...
In this paper we present three new methods of order four using an accelerating generator that genera...
Abstract. Recently, Parida and Gupta [J. Comp. Appl. Math. 206 (2007), 873-877] used Rall's rec...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
Two families of third-order iterative methods for finding multiple roots of nonlinear equations are ...
The article of record as published may be found at http://dx.doi.org/10.1016/j.amc.2015.06.068There ...
In this paper, we derive a new modified third order convergence iterative methods for computing mult...
In this paper we give some geometric constructions of variations of Newton’s method, based on ...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
We present a new third order convergence iterative method for m multiple roots of nonlinear equation...
The object of the present work is to give the new class of third- and fourth-order iterative methods...
AbstractIn this paper, we present six new fourth-order methods with closed formulae for finding mult...
Based on Traub-s methods for solving nonlinear equation f(x) = 0, we develop two families of third-o...
We present a new third order convergence iterative method for solving multiple roots of nonlinear eq...
AbstractRecently, Parida and Gupta [P.K. Parida, D.K. Gupta, Recurrence relations for a Newton-like ...
AbstractIn this paper, we present two new families of iterative methods for multiple roots of nonlin...
In this paper we present three new methods of order four using an accelerating generator that genera...
Abstract. Recently, Parida and Gupta [J. Comp. Appl. Math. 206 (2007), 873-877] used Rall's rec...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
Two families of third-order iterative methods for finding multiple roots of nonlinear equations are ...
The article of record as published may be found at http://dx.doi.org/10.1016/j.amc.2015.06.068There ...
In this paper, we derive a new modified third order convergence iterative methods for computing mult...
In this paper we give some geometric constructions of variations of Newton’s method, based on ...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
We present a new third order convergence iterative method for m multiple roots of nonlinear equation...
The object of the present work is to give the new class of third- and fourth-order iterative methods...
AbstractIn this paper, we present six new fourth-order methods with closed formulae for finding mult...
Based on Traub-s methods for solving nonlinear equation f(x) = 0, we develop two families of third-o...
We present a new third order convergence iterative method for solving multiple roots of nonlinear eq...
AbstractRecently, Parida and Gupta [P.K. Parida, D.K. Gupta, Recurrence relations for a Newton-like ...
AbstractIn this paper, we present two new families of iterative methods for multiple roots of nonlin...
In this paper we present three new methods of order four using an accelerating generator that genera...
Abstract. Recently, Parida and Gupta [J. Comp. Appl. Math. 206 (2007), 873-877] used Rall's rec...