We present a discontinuous finite element method for the Kirchhoff plate model with membrane stresses. The method is based on P2-approximations on simplices for the out-of-plane deformations, using C0-continuous approximations. We derive a posteriori error estimates for linear functionals of the error and give some numerical examples
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
We present energy norm a posteriori error estimates for continuous/discontinuous Galerkin (c/dG) app...
We present a discontinuous finite element method for the Kirchhoff plate model with membrane stresse...
The major theme of the thesis is the development of goal-oriented model adaptive continuous-disconti...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We consider model adaptivity in elasticity for dimensionally reduced forms, and shall treat differen...
<p>The major theme of the thesis is the development of goal-oriented model adaptive continuous-disco...
<p>We consider model adaptivity in elasticity for dimensionally reduced forms, and shall treat diffe...
Abstract: For the Kirchho ® plates a new ¯nite element method, which is a modi¯cation of the one int...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
We present energy norm a posteriori error estimates for continuous/discontinuous Galerkin (c/dG) app...
We present a discontinuous finite element method for the Kirchhoff plate model with membrane stresse...
The major theme of the thesis is the development of goal-oriented model adaptive continuous-disconti...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We employ surface differential calculus to derive models for Kirchhoff plates including in-plane mem...
We consider model adaptivity in elasticity for dimensionally reduced forms, and shall treat differen...
<p>The major theme of the thesis is the development of goal-oriented model adaptive continuous-disco...
<p>We consider model adaptivity in elasticity for dimensionally reduced forms, and shall treat diffe...
Abstract: For the Kirchho ® plates a new ¯nite element method, which is a modi¯cation of the one int...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
We present energy norm a posteriori error estimates for continuous/discontinuous Galerkin (c/dG) app...