Under the new Hölder conditions, we consider the convergence analysis of the inverse-free Jarratt method in Banach space which is used to solve the nonlinear operator equation. We establish a new semilocal convergence theorem for the inverse-free Jarratt method and present an error estimate. Finally, three examples are provided to show the application of the theorem
We provide a semilocal convergence analysis for Newton-type methods to approximate a locally unique ...
summary:We provide local convergence theorems for Newton’s method in Banach space using outer or gen...
We present a local convergence analysis of a family of third order methods for approximating a local...
Under the new Hölder conditions, we consider the convergence analysis of the inverse-free Jarratt me...
We consider an inverse-free Jarratt-type approximation of order four in a Banach space (Argyros et a...
We present a local convergence analysis for Jarratt-type methods in order to approximate a solution ...
AbstractIn this study, we approximate a locally unique solution of a nonlinear equation in Banach sp...
summary:We present a local convergence analysis of a one parameter Jarratt-type method. We use this ...
We present a local convergence analysis for an improved Jarratt-type methods of order at least five ...
The semilocal and local convergence analyses of a two-step iterative method for nonlinear nondiffere...
A new semilocal convergence theorem for Newton's method is established for solving a nonlinear equat...
AbstractA new semilocal convergence theorem for Newton's method is established for solving a nonline...
AbstractWe consider an inverse-free Jarratt-type approximation of order four in a Banach space (Argy...
AbstractIn this note, we extend the Jarratt method of order four into Banach spaces. We also establi...
AbstractA new global Kantorovich-type convergence theorem for Newton's method in Banach space is pro...
We provide a semilocal convergence analysis for Newton-type methods to approximate a locally unique ...
summary:We provide local convergence theorems for Newton’s method in Banach space using outer or gen...
We present a local convergence analysis of a family of third order methods for approximating a local...
Under the new Hölder conditions, we consider the convergence analysis of the inverse-free Jarratt me...
We consider an inverse-free Jarratt-type approximation of order four in a Banach space (Argyros et a...
We present a local convergence analysis for Jarratt-type methods in order to approximate a solution ...
AbstractIn this study, we approximate a locally unique solution of a nonlinear equation in Banach sp...
summary:We present a local convergence analysis of a one parameter Jarratt-type method. We use this ...
We present a local convergence analysis for an improved Jarratt-type methods of order at least five ...
The semilocal and local convergence analyses of a two-step iterative method for nonlinear nondiffere...
A new semilocal convergence theorem for Newton's method is established for solving a nonlinear equat...
AbstractA new semilocal convergence theorem for Newton's method is established for solving a nonline...
AbstractWe consider an inverse-free Jarratt-type approximation of order four in a Banach space (Argy...
AbstractIn this note, we extend the Jarratt method of order four into Banach spaces. We also establi...
AbstractA new global Kantorovich-type convergence theorem for Newton's method in Banach space is pro...
We provide a semilocal convergence analysis for Newton-type methods to approximate a locally unique ...
summary:We provide local convergence theorems for Newton’s method in Banach space using outer or gen...
We present a local convergence analysis of a family of third order methods for approximating a local...