Title of article :
The Fastest Three-Step with Memory Method by Four Self-Accelerating Parameters
Author/Authors :
Torkashvand ، Vali Department of Mathematics Farhangian University Tehran , Kazemi ، Manochehr Department of Mathematics - Islamic Azad University, Ashtian Branch
From page :
243
To page :
263
Abstract :
In this paper,a new family of eighth-order iterative methods for solving simple roots of nonlinear equations is developed.Each member of the proposed family requires four functional evaluations in each iteration that it is optimal according to the sense of Kung-Traub’s conjecture.They have four self-accelerating parameters that are calculated using the adaptive method.The R-order of convergence has increased from 8 to 16 (maximum improvement).
Keywords :
With , memory method , Accelerator parameter , Weight function , R , order of convergence , Nonlinear equations
Journal title :
Global Analysis and Discrete Mathematics
Journal title :
Global Analysis and Discrete Mathematics
Record number :
2752384
Link To Document :
بازگشت