2 citations · 5 across the 11 of their papers we have counts for
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Extended Local Convergence for Seventh order method with -continuity condition in Banach Spaces
Akanksha Saxena, J. P. Jaiswal, K. R. Pardasani
In this article, the local convergence analysis of the multi-step seventh order method is presented for solving nonlinear equations. The point worth noting in our paper is that our…
Broadening the convergence domain of Seventh-order method satisfying Lipschitz and Hölder conditions
Akanksha Saxena, J. P. Jaiswal, K. R. Pardasani
In this paper, the local convergence analysis of the multi-step seventh order method is presented for solving nonlinear equations assuming that the first-order Fréchet derivative b…
On Extending the Applicability of two-Step Secant Method for non-differentiable operators
Neha Gupta, J. P. Jaiswal
The semi-local convergence analysis of a well defined and efficient two-step Secant method in Banach spaces is presented in this study. The recurrence relation technique is used un…
A class of optimal eighth-order Steffensen-type iterative methods for solving nonlinear equations and their basins of attraction
Anuradha Singh, J. P. Jaiswal
This article concerned with the issue of solving a nonlinear equation with the help of iterative method where no any derivative evaluation is required per iteration. Therefore, thi…
An efficient family of optimal eight-order iterative methods for solving nonlinear equations
Anuradha Singh, J. P. Jaiswal
The prime objective of this paper is to design a new family of eighth-order iterative methods by accelerating the order of convergence and efficiency index of well existing seventh…
Third and Fourth-order iterative methods for solving systems of nonlinear equations
Anuradha Singh, J. P. Jaiswa
The object of the present paper is to extend the third-order iterative method for solving nonlinear equations into systems of nonlinear equations. Since our motive is to develop th…
Some Classes of third and Fourth-order iterative methods for solving nonlinear equations
J. P. Jaiswal
The object of the present work is to present the new classes of third-order and fourth-order iterative methods for solving nonlinear equations. Our third-order method includes meth…
A class of iterative methods for solving nonlinear equation with fourth-order convergence
J. P. Jaiswal
In this paper we established a class of optimal fourth-order methods which is obtained by existing third-order method for solving nonlinear equations for simple roots by using weig…
Extension of Newton-Steffenssen method by Gejji-Jafari decomposition Technique for solving nonlinear equations
J. P. Jaiswal
In this paper we extend Newton-Steffenssen method for solving nonlinear equations, introduced by Sharma [J.R. Sharma, A composite third order Newton-Steffenssen method for solving…
New Efficient Steffensen Type method for Solving Nonlinear Equations
J. P. Jaiswal
In the present paper, by approximating the derivatives in the Kou et al. \cite{Kou} fourth-order method by central difference quotient, we obtain new modification of this method fr…
A New Efficient Optimal Eighth-Order Iterative Method for Solving Nonlinear Equations
J. P. Jaiswal, Neha Choubey
We established a new eighth-order iterative method, consisting of three steps, for solving nonlinear equations. Per iteration the method requires four evaluations (three function e…