In this paper we present error estimates for a continuous coupling of an analytical and a numerical solution for a boundary value problem with a singularity. A solution of the Lamé–Navier equation with a singularity caused by a crack is considered as an example. The analytical solution near a singularity is constructed by using complex function theory and coupled continuously with the finite element solution. The objective of this paper is to estimate the coupling error, which cannot be covered by the classical theory of the finite element method
AbstractWe investigate the convergence of special boundary approximation methods (BAMs) used for the...
In this article, we analyze the singular function boundary integral method (SFBIM) for a two-dimensi...
A general numerical method is described for the solution of linear elliptic and parabolic partial di...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
The purpose of this paper is to prove an interpolation theorem which arises in a method of coupling ...
Abstract. We discuss an a-posteriori error estimate for the numerical solution of boundary value pro...
Abstract. We discuss an a-posteriori error estimate for the numerical solution of boundary value pro...
Abstract. We discuss an a-posteriori error estimate for the numerical solution of boundary value pro...
In this paper we analyze a class of equations of the form y? (x) = —g(x) xp ...
AbstractWe compare two numerical methods for the solution of elliptic problems with boundary singula...
In this paper, which essentially relates parts of [2], I will discuss algorithms to estimate the err...
In this paper we analyze a class of equations of the form y? (x) = —g(x) xp (y(x)) q where p and q a...
AbstractWe investigate the convergence of special boundary approximation methods (BAMs) used for the...
In this article, we analyze the singular function boundary integral method (SFBIM) for a two-dimensi...
A general numerical method is described for the solution of linear elliptic and parabolic partial di...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
This paper is focused on the first numerical tests for coupling between analytical solution and fini...
The purpose of this paper is to prove an interpolation theorem which arises in a method of coupling ...
Abstract. We discuss an a-posteriori error estimate for the numerical solution of boundary value pro...
Abstract. We discuss an a-posteriori error estimate for the numerical solution of boundary value pro...
Abstract. We discuss an a-posteriori error estimate for the numerical solution of boundary value pro...
In this paper we analyze a class of equations of the form y? (x) = —g(x) xp ...
AbstractWe compare two numerical methods for the solution of elliptic problems with boundary singula...
In this paper, which essentially relates parts of [2], I will discuss algorithms to estimate the err...
In this paper we analyze a class of equations of the form y? (x) = —g(x) xp (y(x)) q where p and q a...
AbstractWe investigate the convergence of special boundary approximation methods (BAMs) used for the...
In this article, we analyze the singular function boundary integral method (SFBIM) for a two-dimensi...
A general numerical method is described for the solution of linear elliptic and parabolic partial di...