7 citations · 12 across the 9 of their papers we have counts for
10 papers
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…
A dynamic Stackelberg game for green supply chain management
Mehrnoosh Khademi, Massimiliano Ferrara, Mehdi Salimi +1
In this paper, we establish a dynamic game to allocate CSR (Corporate Social Responsibility) to the members of a supply chain. We propose a model of a three-tier supply chain in a…
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…
Optimal Newton-Secant like methods without memory for solving nonlinear equations with its dynamics
Mehdi Salimi, Taher Lotfi, Somayeh Sharifi +1
We construct two optimal Newton-Secant like iterative methods for solving non-linear equations. The proposed classes have convergence order four and eight and cost only three and f…
A new class of optimal four-point methods with convergence order 16 for solving nonlinear equations
Somayeh Sharifi, Mehdi Salimi, Stefan Siegmund +1
We introduce a new class of optimal iterative methods without memory for approximating a simple root of a given nonlinear equation. The proposed class uses four function evaluation…
On a fixed duration pursuit differential game with geometric and integral constraints
Mehdi Salimi, Gafurjan Ibragimov, Stefan Siegmund +1
In this paper we investigate a differential game in which countably many dynamical objects pursue a single one. All the players perform simple motions. The duration of the game is…