Four generalized algorithms builded up from Ostrowski's method for solving systems of
nonlinear equations are written and analyzed. A development of an inverse first-order …

There are many methods for the solution of a nonlinear algebraic equation. The methods are
classified by the order, informational efficiency and efficiency index. Here we consider other …

In this paper, we present a novel class of two-step iterative methods with memory for solving
non-linear equations. By transforming an existing sixth-order scheme without memory into …

We propose a simple yet efficient family of three-point iterative methods for solving nonlinear
equations. Each method of the family requires four evaluations, namely three functions and …

Based on Ostrowski fourth order multipoint method, we derive a one-parameter family of
sixth order methods for solving equations. Each member of the family requires three …

A higher order method for multiple zeros of nonlinear functions Page 1 Inrern. J. Cornpurer Murk.
1983. Vol. 12. pp 329-335 0020-7160 83 1204-0329 S18.50 0 I., Gordun and Breach Sc~ence …

In this paper a new optimal family of methods for solving nonlinear equations is presented. It
is proved by analysis of convergence that each member of the family, which requires three …

Based on Newton's method, we present a family of three-point iterative methods for solving
nonlinear equations. In terms of computational cost, the family requires four function …

In this paper, a sixth order method is developed by extending a third order method of
Weerakoon and Fernando [S. Weerakoon, TGI Fernando, A variant of Newton's method with …

On a family of multipoint methods for non-linear equations Page 1 Inlrtn. J Curnputer Mark 1981
Vol 9, pp 353-361 002&7160 81 0904-0353 $06 5 0 O c Gordon and Breach Sacnce Pubhrhers …