AbstractA new family of four-step optimal multipoint iterative methods of order sixteen for solving nonlinear equations are developed along with their convergence properties. Numerical experiments with comparison to some existing methods are demonstrated to support the underlying theory
A class of optimal iterative methods for solving nonlinear equations is extended up to sixteenth-ord...
The principle aim of this manuscript is to propose a general scheme that can be applied to any optim...
We present another simple way of deriving several iterative methods for solving nonlinear equations ...
AbstractA biparametric family of four-step multipoint iterative methods of order sixteen to numerica...
AbstractA biparametric family of four-step multipoint iterative methods of order sixteen to solve no...
AbstractThis paper proposes a biparametric family of three-step eighth-order multipoint iterative me...
We develop a new families of optimal eight--order methods for solving nonlinear equations. We also e...
AbstractWe extend to n-dimensional case a known multi-point family of iterative methods for solving ...
We propose a new family of iterative methods for finding the simple roots of nonlinear equation. The...
We have given a four-step, multipoint iterative method without memory for solving nonlinear equation...
ABSTRACT. In this paper, two new three-point eighth-order iterative methods for solving nonlinear eq...
A class of optimal iterative methods for solving nonlinear equations is extended up to sixteenth-ord...
AbstractA family of eighth-order iterative methods for the solution of nonlinear equations is presen...
In this study, a three-point iterative method for solving nonlinear equations is presented. The purp...
Many multipoint iterative methods without memory for solving non-linear equations in one variable ar...
A class of optimal iterative methods for solving nonlinear equations is extended up to sixteenth-ord...
The principle aim of this manuscript is to propose a general scheme that can be applied to any optim...
We present another simple way of deriving several iterative methods for solving nonlinear equations ...
AbstractA biparametric family of four-step multipoint iterative methods of order sixteen to numerica...
AbstractA biparametric family of four-step multipoint iterative methods of order sixteen to solve no...
AbstractThis paper proposes a biparametric family of three-step eighth-order multipoint iterative me...
We develop a new families of optimal eight--order methods for solving nonlinear equations. We also e...
AbstractWe extend to n-dimensional case a known multi-point family of iterative methods for solving ...
We propose a new family of iterative methods for finding the simple roots of nonlinear equation. The...
We have given a four-step, multipoint iterative method without memory for solving nonlinear equation...
ABSTRACT. In this paper, two new three-point eighth-order iterative methods for solving nonlinear eq...
A class of optimal iterative methods for solving nonlinear equations is extended up to sixteenth-ord...
AbstractA family of eighth-order iterative methods for the solution of nonlinear equations is presen...
In this study, a three-point iterative method for solving nonlinear equations is presented. The purp...
Many multipoint iterative methods without memory for solving non-linear equations in one variable ar...
A class of optimal iterative methods for solving nonlinear equations is extended up to sixteenth-ord...
The principle aim of this manuscript is to propose a general scheme that can be applied to any optim...
We present another simple way of deriving several iterative methods for solving nonlinear equations ...
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