summary:The present paper deals with solving the general biharmonic problem by the finite element method using curved triangular finit $C^1$-elements introduced by Ženíšek. The effect of numerical integration is analysed in the case of mixed boundary conditions and sufficient conditions for the uniform $V_{Oh}$-ellipticity are found
summary:A conformal finite element method is investigated for a dual variational formulation of the ...
In this paper, we first split the biharmonic equation Delta(2)u = f with nonhomogeneous essential bo...
summary:A conformal finite element method is investigated for a dual variational formulation of the ...
summary:The present paper deals with solving the general biharmonic problem by the finite element me...
summary:The present paper deals with solving the general biharmonic problem by the finite element me...
In this work we present a finite element method for the biharmonicproblem based on the primal mixed ...
summary:We prove that the finite element method for one-dimensional problems yields no discretizatio...
summary:Approximation of nonhomogeneous boundary conditions of Dirichlet and Neumann types is sugges...
Abstract. We prove that the finite element method for one-dimensional problems yields no discretizat...
summary:Curved triangular $C^m$-elements which can be pieced together with the generalized Bell's $C...
summary:A conformal finite element method is investigated for a dual variational formulation of the ...
AbstractThis paper is devoted to the introduction of a mixed finite element for the solution of the ...
AbstractSome perturbed mixed finite element methods related to the reduced integration technique are...
We consider a finite element method based on biorthogonal or quasi-biorthogonal systems for the biha...
We consider a finite element method based on biorthogonal or quasi-biorthogonal systems for the biha...
summary:A conformal finite element method is investigated for a dual variational formulation of the ...
In this paper, we first split the biharmonic equation Delta(2)u = f with nonhomogeneous essential bo...
summary:A conformal finite element method is investigated for a dual variational formulation of the ...
summary:The present paper deals with solving the general biharmonic problem by the finite element me...
summary:The present paper deals with solving the general biharmonic problem by the finite element me...
In this work we present a finite element method for the biharmonicproblem based on the primal mixed ...
summary:We prove that the finite element method for one-dimensional problems yields no discretizatio...
summary:Approximation of nonhomogeneous boundary conditions of Dirichlet and Neumann types is sugges...
Abstract. We prove that the finite element method for one-dimensional problems yields no discretizat...
summary:Curved triangular $C^m$-elements which can be pieced together with the generalized Bell's $C...
summary:A conformal finite element method is investigated for a dual variational formulation of the ...
AbstractThis paper is devoted to the introduction of a mixed finite element for the solution of the ...
AbstractSome perturbed mixed finite element methods related to the reduced integration technique are...
We consider a finite element method based on biorthogonal or quasi-biorthogonal systems for the biha...
We consider a finite element method based on biorthogonal or quasi-biorthogonal systems for the biha...
summary:A conformal finite element method is investigated for a dual variational formulation of the ...
In this paper, we first split the biharmonic equation Delta(2)u = f with nonhomogeneous essential bo...
summary:A conformal finite element method is investigated for a dual variational formulation of the ...