7 citations · 14 across the 17 of their papers we have counts for
8 papers · 1 filter
An optimal three-point eighth-order iterative method without memory for solving nonlinear equations with its dynamics
Gunar Matthies, Mehdi Salimi, Somayeh Sharifi +1
We present a three-point iterative method without memory for solving nonlinear equations in one variable. The proposed method provides convergence order eight with four function ev…
Modified Potra-Pták method to determine the multiple zeros of nonlinear equations
S. Sharifi, M. Ferrara, N. M. A. Nik Long +1
In this paper, we present a third-order iterative method based on Potra-Pt{á}k method to compute the approximate multiple roots of nonlinear equations. The method requires two eval…
An optimal class of eighth-order iterative methods based on Kung and Traub's method with its dynamics
Gunar Matthies, Mehdi Salimi, Somayeh Sharifi +1
In this paper, we present a three-point without memory iterative method based on Kung and Traub's method for solving non-linear equations in one variable. The proposed method has e…
Computing multiple zeros by using a parameter in Newton-Secant method
Massimiliano Ferrara, Somayeh Sharifi, Mehdi Salimi
In this paper, we modify the Newton-Secant method with third order of convergence for finding multiple roots of nonlinear equations. Per iteration this method requires two evaluati…
New modification of Maheshwari method with optimal eighth order of convergence for solving nonlinear equations
Somayeh Sharifi, Massimiliano Ferrara, Mehdi Salimi +1
In this paper, we present a family of three-point with eight-order convergence methods for finding the simple roots of nonlinear equations by suitable approximations and weight fun…
Solving nonlinear equations by a derivative-free form of the King's family with memory
Somayeh Sharifi, Stefan Siegmund, Mehdi Salimi
In this paper, we present an iterative three-point method with memory based on the family of King's methods to solve nonlinear equations. This proposed method has eighth order conv…