AbstractIn this report we study the convergence of the midpoint method to a solution of a nonlinear operator equation in a Banach space, under Kantorovich-type assumptions. We introduce a new order of convergence called S-order, and produce several error bounds
AbstractWe study an iterative method with order (1+2) for solving nonlinear operator equations in Ba...
The authors consider the method (1)x2n+1:=x2nf(x2n)1f(x2n),x2n+2:=x2n+134H(I32H)(x2n+1x2n),H:=H(x2n,...
We introduce a new two-step method to approximate a solution of a nonlinear operator equation in a B...
AbstractIn this report we study the convergence of the midpoint method to a solution of a nonlinear ...
In this paper, we use a one-parametric family of second-order iterations to solve a nonlinear operat...
In this paper we use a one-parametric family of second-order iterations to solve a nonlinear operato...
In this study we are concerned with the problem of approximating a locally unique solution of an ope...
summary:Ostrowski-Kantorovich theorem of Halley method for solving nonlinear operator equations in B...
We study the Kantorovich convergence for parameter-based methods for solving nonlinear operator equa...
AbstractIn this note, we use inexact Newton-like methods to find solutions of nonlinear operator equ...
AbstractIn this study, we use inexact Newton-like methods to find solutions of nonlinear operator eq...
AbstractIn this short paper, we establish an Ostrowski-Kantorovich convergence theorem [1–5] and giv...
AbstractWe introduce a new two-step method to approximate a solution of a nonlinear operator equatio...
AbstractIn this study, we use inexact Newton methods to find solutions of nonlinear operator equatio...
Let F:DXY be a twice Fréchet differentiable map with F Lipschitz. The authors present a new converge...
AbstractWe study an iterative method with order (1+2) for solving nonlinear operator equations in Ba...
The authors consider the method (1)x2n+1:=x2nf(x2n)1f(x2n),x2n+2:=x2n+134H(I32H)(x2n+1x2n),H:=H(x2n,...
We introduce a new two-step method to approximate a solution of a nonlinear operator equation in a B...
AbstractIn this report we study the convergence of the midpoint method to a solution of a nonlinear ...
In this paper, we use a one-parametric family of second-order iterations to solve a nonlinear operat...
In this paper we use a one-parametric family of second-order iterations to solve a nonlinear operato...
In this study we are concerned with the problem of approximating a locally unique solution of an ope...
summary:Ostrowski-Kantorovich theorem of Halley method for solving nonlinear operator equations in B...
We study the Kantorovich convergence for parameter-based methods for solving nonlinear operator equa...
AbstractIn this note, we use inexact Newton-like methods to find solutions of nonlinear operator equ...
AbstractIn this study, we use inexact Newton-like methods to find solutions of nonlinear operator eq...
AbstractIn this short paper, we establish an Ostrowski-Kantorovich convergence theorem [1–5] and giv...
AbstractWe introduce a new two-step method to approximate a solution of a nonlinear operator equatio...
AbstractIn this study, we use inexact Newton methods to find solutions of nonlinear operator equatio...
Let F:DXY be a twice Fréchet differentiable map with F Lipschitz. The authors present a new converge...
AbstractWe study an iterative method with order (1+2) for solving nonlinear operator equations in Ba...
The authors consider the method (1)x2n+1:=x2nf(x2n)1f(x2n),x2n+2:=x2n+134H(I32H)(x2n+1x2n),H:=H(x2n,...
We introduce a new two-step method to approximate a solution of a nonlinear operator equation in a B...
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