AbstractIn the present work we use the E-algorithm to accelerate the convergence of finite-difference schemes for ordinary differential equations. As a model, a boundary-value problem for a second-order differential equation is considered, where the right-hand side may have different kinds of singularities. An asymptotic error expansion is obtained, enabling the use of the E-algorithm to accelerate the convergence. The applicability and the efficiency of the E-algorithm are discussed and illustrated by numerical examples
AbstractOver the last few years there has been a significant growth in the use of adaptive grid meth...
Our aim is to piove the existence of asymptotic error expansion to some simple finite-difference sch...
AbstractIn this paper we will propose some extrapolation methods for sequences (Sn) for which we kno...
AbstractIn the present work we use the E-algorithm to accelerate the convergence of finite-differenc...
AbstractThe E-algorithm can be successfully applied to accelerate the convergence of the solution of...
AbstractWhen the finite-difference method is used to solve initial- or boundary value problems with ...
AbstractIn the present paper we analyse a numerical method for computing the solution of some bounda...
Abstract. Some new results on convergence acceleration for the E-algorithm which is a general extrap...
Some new results on convergence acceleration for the E-algorithm which is a general extrapolation me...
summary:A numerical method for the solution of a second order boundary value problem for differentia...
The mathematical model P of a real life problem is, typically, a set of complicated non-linear diffe...
Two types of combination methods for accelerating the convergence of the finite difference method ar...
AbstractA new algorithm is presented for accelerating the convergence of sequences possessing an asy...
The problem of convergence and stability of finite difference schemes used for solving boundary valu...
We present an extrapolation type algorithm for the numerical solution of fractional order differenti...
AbstractOver the last few years there has been a significant growth in the use of adaptive grid meth...
Our aim is to piove the existence of asymptotic error expansion to some simple finite-difference sch...
AbstractIn this paper we will propose some extrapolation methods for sequences (Sn) for which we kno...
AbstractIn the present work we use the E-algorithm to accelerate the convergence of finite-differenc...
AbstractThe E-algorithm can be successfully applied to accelerate the convergence of the solution of...
AbstractWhen the finite-difference method is used to solve initial- or boundary value problems with ...
AbstractIn the present paper we analyse a numerical method for computing the solution of some bounda...
Abstract. Some new results on convergence acceleration for the E-algorithm which is a general extrap...
Some new results on convergence acceleration for the E-algorithm which is a general extrapolation me...
summary:A numerical method for the solution of a second order boundary value problem for differentia...
The mathematical model P of a real life problem is, typically, a set of complicated non-linear diffe...
Two types of combination methods for accelerating the convergence of the finite difference method ar...
AbstractA new algorithm is presented for accelerating the convergence of sequences possessing an asy...
The problem of convergence and stability of finite difference schemes used for solving boundary valu...
We present an extrapolation type algorithm for the numerical solution of fractional order differenti...
AbstractOver the last few years there has been a significant growth in the use of adaptive grid meth...
Our aim is to piove the existence of asymptotic error expansion to some simple finite-difference sch...
AbstractIn this paper we will propose some extrapolation methods for sequences (Sn) for which we kno...