Add to ORKGAbstract. This paper deals with the finite element approximation of the spectral problem for the Laplace equation with Neumann boundary conditions on a curved non convex domain Ω. Convergence and optimal order error estimates are proved for standard piecewise linear continuous elements on a discrete polygonal domain Ωh 6 ⊂ Ω, in the framework of the abstract spectral approximation theory. 1
In a paper by R. Dur ́ an, A. Lombardi, and the authors (2007) the finite element method was applied...
In order to solve a partial differential equation numerically it has to be replaced with a system of...
summary:Approximation of nonhomogeneous boundary conditions of Dirichlet and Neumann types is sugges...
AbstractWe analyze the finite element approximation of the spectral problem for the linear elasticit...
Abstract. This paper is concerned with the spectral approximation of variationally formulated eigenv...
AbstractWe analyze the finite element approximation of the spectral problem for the linear elasticit...
Summary. This paper deals with the finite element approximation of the displacement formulation of t...
We develop a finite element method for the Laplace–Beltrami operator on a surface with boundary and ...
We develop a finite element method for the Laplace–Beltrami operator on a surface with boundary and ...
We develop a finite element method for the Laplace–Beltrami operator on a surface with boundary and ...
In this paper we analyse piecewise linear finite element approximations of the Laplace eigenvalue pr...
Abstract. In this paper we analyze the approximation by standard piecewise linear finite elements of...
In this paper we provide key estimates used in the stability and error analysis of discontinuous Ga...
AbstractWe consider the finite element approximation of the boundary value problem −∇ · (A(u)∇u) = ƒ...
summary:A nonlinear elliptic partial differential equation with homogeneous Dirichlet boundary condi...
In a paper by R. Dur ́ an, A. Lombardi, and the authors (2007) the finite element method was applied...
In order to solve a partial differential equation numerically it has to be replaced with a system of...
summary:Approximation of nonhomogeneous boundary conditions of Dirichlet and Neumann types is sugges...
AbstractWe analyze the finite element approximation of the spectral problem for the linear elasticit...
Abstract. This paper is concerned with the spectral approximation of variationally formulated eigenv...
AbstractWe analyze the finite element approximation of the spectral problem for the linear elasticit...
Summary. This paper deals with the finite element approximation of the displacement formulation of t...
We develop a finite element method for the Laplace–Beltrami operator on a surface with boundary and ...
We develop a finite element method for the Laplace–Beltrami operator on a surface with boundary and ...
We develop a finite element method for the Laplace–Beltrami operator on a surface with boundary and ...
In this paper we analyse piecewise linear finite element approximations of the Laplace eigenvalue pr...
Abstract. In this paper we analyze the approximation by standard piecewise linear finite elements of...
In this paper we provide key estimates used in the stability and error analysis of discontinuous Ga...
AbstractWe consider the finite element approximation of the boundary value problem −∇ · (A(u)∇u) = ƒ...
summary:A nonlinear elliptic partial differential equation with homogeneous Dirichlet boundary condi...
In a paper by R. Dur ́ an, A. Lombardi, and the authors (2007) the finite element method was applied...
In order to solve a partial differential equation numerically it has to be replaced with a system of...
summary:Approximation of nonhomogeneous boundary conditions of Dirichlet and Neumann types is sugges...