The local convergence analysis of multi-step, high-order Jarratt-like schemes is extended for solving Banach space valued systems of equations using the derivative instead of up to the ninth derivative as in previous works. Our idea expands the usage of the scheme in cases not considered earlier and can also be utilized in other schemes, too. Experiments test the theoretical results
The local convergence analysis of the multi-step seventh order method to solve nonlinear equations i...
In this study, we suggested the local convergence of three iterative schemes that works for systems ...
We present a local convergence analysis of a two-point four parameter Jarratt-like method of high co...
We present a local convergence analysis for an improved Jarratt-type methods of order at least five ...
summary:We present a local convergence analysis of a one parameter Jarratt-type method. We use this ...
This paper proposes a multi-step iterative method for solving systems of nonlinear equations with a ...
AbstractIn this study, we approximate a locally unique solution of a nonlinear equation in Banach sp...
This paper is devoted to the study of a multi-step method with divided differences for solving nonli...
We present a local convergence analysis for Jarratt-type methods in order to approximate a solution ...
In this paper, we propose a local convergence analysis of an eighth order three-step method to appro...
We present a local convergence analysis of an eighth order three step methodin order to approximate ...
AbstractIn this note, we extend the Jarratt method of order four into Banach spaces. We also establi...
Numerous three-step methods of high convergence order have been developed to produce sequences appro...
We study the local convergence analysis of a fifth order method and its multi-step version in Banach...
AbstractIn this paper, we present a variant of Jarratt method with order of convergence six for solv...
The local convergence analysis of the multi-step seventh order method to solve nonlinear equations i...
In this study, we suggested the local convergence of three iterative schemes that works for systems ...
We present a local convergence analysis of a two-point four parameter Jarratt-like method of high co...
We present a local convergence analysis for an improved Jarratt-type methods of order at least five ...
summary:We present a local convergence analysis of a one parameter Jarratt-type method. We use this ...
This paper proposes a multi-step iterative method for solving systems of nonlinear equations with a ...
AbstractIn this study, we approximate a locally unique solution of a nonlinear equation in Banach sp...
This paper is devoted to the study of a multi-step method with divided differences for solving nonli...
We present a local convergence analysis for Jarratt-type methods in order to approximate a solution ...
In this paper, we propose a local convergence analysis of an eighth order three-step method to appro...
We present a local convergence analysis of an eighth order three step methodin order to approximate ...
AbstractIn this note, we extend the Jarratt method of order four into Banach spaces. We also establi...
Numerous three-step methods of high convergence order have been developed to produce sequences appro...
We study the local convergence analysis of a fifth order method and its multi-step version in Banach...
AbstractIn this paper, we present a variant of Jarratt method with order of convergence six for solv...
The local convergence analysis of the multi-step seventh order method to solve nonlinear equations i...
In this study, we suggested the local convergence of three iterative schemes that works for systems ...
We present a local convergence analysis of a two-point four parameter Jarratt-like method of high co...