3, the best-known optimization results obtained with an iterative
algorithm are also shown.
Applying the Galerkin technique to (1a) and (1b), we can obtain the following iterative
equations for the voltages and currents:
As far as the convergence of an rth order iterative
method is concerned, it affirms that the correctness or precision to calculate the existing estimation Eq.
In this paper, we presented a new modified two-step Jungck iterative
method (NMJIM) for solving nonlinear functional equations having convergence of order 5 and efficiency index 2.
Xu,: A general iterative
method for nonexpansive mappings in Hilbert spaces, J.
To start the iterative
procedure for Jacobi method one has to choose the initial guess and then substitute the solution in the above equation.
stem: perfect, remote past, anterior converb;
Motivated by the iterative
methods presented in [8-11], in this paper, we reconsider the above two problems by another way that is different from that mentioned in .
Polish mathematician Woznicki (1937-2008) was one of the founders of incomplete factorization algorithms and the associated iterative
methods, and this account of his later work was in nearly finished form when he died unexpectedly.
In this paper, we shall introduce two fifth-order iterative
methods, namely the Newton-five [alpha] method and the Newton-five [beta] method to find a simple root of a nonlinear equation
In this method the original signal is reconstructed by iterative
use of sampling-filtering blocks.
In operation, the optimization software and the machine control system talk to each other in an iterative
process over a series of molding cycles.
The [phi]-transformation model thus developed was non-iterative
and produced the same accuracy as other iterative
finite differencing methods, thereby saving substantially on central processing unit (CPU) time.
Momentum addresses this time-consuming process with an improved set of two traditional, direct linear systems of equation solvers and a new iterative
Krylov subspace solver that makes it easy to simulate and verify large passive structures in a fraction of the time that is required with a direct solver.
This paper deals with discrete monotone iterative
methods for solving semilinear singularly perturbed problems of elliptic and parabolic types.