A numerical algorithm dealing with solutions of equations with one variable may not be extended to solve nonlinear systems with n unknowns. Even when such extensions are possible, properties of these two similar algorithms are, in general, different. In [2] a perturbed iterative scheme (PIS) has been developed to solve nonlinear equations with one variable. Its properties with regard to nonlinear systems were analyzed in [1]. Here these properties were extended to n-coupled nonlinear systems
The singularity of Jacobian happens when we are looking for a root, with multiplicity greater than o...
The singularity of Jacobian happens when we are looking for a root, with multiplicity greater than o...
summary:Nonlinear iterative methods are investigated and a generalization of a direct method for lin...
ABSTRACT. In the references [i, 2, 3] a perturbed iterative scheme PIS) has been studied both theore...
In the references [1, 2, 3] a perturbed iterative scheme (PIS) has been studied both theoretically a...
AbstractThe perturbed iterative scheme developed in [3] is extended in this work to solve coupled sy...
Construction of multi-step iterative method for solving system of nonlinear equations is considered,...
In this paper, we introduce multiparameter generalizations of the linear and non-linear iterative Ri...
We propose an extension of secant methods for nonlinear equations using a population of previous ite...
An alternative strategy for solving systems of nonlinear equations when the classical Newton's metho...
Solving nonlinear equations in Banach spaces (real or complex nonlinear equations, nonlinear systems...
A modification to an existing iterative method for computing zeros with unknown multiplicities of no...
AbstractIn this work a technique has been developed to solve a set of nonlinear equations with the a...
This paper describes implementations of eight algorithms of Newton and quasi-Newton type for solving...
In this paper, we suggest and analyze two new algorithm of fourth and fifth order convergence. We re...
The singularity of Jacobian happens when we are looking for a root, with multiplicity greater than o...
The singularity of Jacobian happens when we are looking for a root, with multiplicity greater than o...
summary:Nonlinear iterative methods are investigated and a generalization of a direct method for lin...
ABSTRACT. In the references [i, 2, 3] a perturbed iterative scheme PIS) has been studied both theore...
In the references [1, 2, 3] a perturbed iterative scheme (PIS) has been studied both theoretically a...
AbstractThe perturbed iterative scheme developed in [3] is extended in this work to solve coupled sy...
Construction of multi-step iterative method for solving system of nonlinear equations is considered,...
In this paper, we introduce multiparameter generalizations of the linear and non-linear iterative Ri...
We propose an extension of secant methods for nonlinear equations using a population of previous ite...
An alternative strategy for solving systems of nonlinear equations when the classical Newton's metho...
Solving nonlinear equations in Banach spaces (real or complex nonlinear equations, nonlinear systems...
A modification to an existing iterative method for computing zeros with unknown multiplicities of no...
AbstractIn this work a technique has been developed to solve a set of nonlinear equations with the a...
This paper describes implementations of eight algorithms of Newton and quasi-Newton type for solving...
In this paper, we suggest and analyze two new algorithm of fourth and fifth order convergence. We re...
The singularity of Jacobian happens when we are looking for a root, with multiplicity greater than o...
The singularity of Jacobian happens when we are looking for a root, with multiplicity greater than o...
summary:Nonlinear iterative methods are investigated and a generalization of a direct method for lin...