A new family of locking-free finite elements for shear deformable ReissnerMindlin plates is presented. The elements are based on the “tangential-displacement normal-normal-stress” formulation of elasticity. In this formulation, the bending moments are treated as separate unknowns. The degrees of freedom for the plate element are the nodal values of the deflection, tangential components of the rotations and normalnormal components of the bending strain. Contrary to other plate bending elements, no special treatment for the shear term such as reduced integration is necessary. The elements attain an optimal order of convergence.(VLID)348305
none2This paper focuses on designing an efficient quadrilateral finite element for the analysis of R...
We study a reformulated version of Reissner-Mindlin plate theory in which rotation variables are eli...
In the present paper a simple mixed-hybrid element for the linear analysis of Reissner-Mindlin plate...
An assumed-strain finite element technique is presented for shear-deformable (Reissner-Mindlin) plat...
An assumed-strain finite element technique is presented for shear-deformable (Reissner-Mindlin) plat...
none2siAn assumed-strain finite element technique is presented for shear-deformable (Reissner-Mindli...
In a recent paper of Arnold, Brezzi, and, the ideas of discontinuous Galerkin methods were used to ...
In a recent paper of Arnold, Brezzi, and, the ideas of discontinuous Galerkin methods were used to ...
Abstract. In a recent paper of Arnold, Brezzi, and Marini [4], the ideas of discontinuous Galerkin m...
In the present paper a simple mixed-hybrid element for the linear analysis of Reissner-Mindlin plate...
We develop a family of locking-free elements for the Reissner– Mindlin plate using Discontinuous Gal...
We develop a family of locking-free elements for the Reissner-Mindlin plate using Discontinuous Gal...
We develop a family of locking-free elements for the Reissner-Mindlin plate using Discontinuous Gale...
We study a reformulated version of Reissner-Mindlin plate theory in which rotation variables are eli...
We study a reformulated version of Reissner-Mindlin plate theory in which rotation variables are eli...
none2This paper focuses on designing an efficient quadrilateral finite element for the analysis of R...
We study a reformulated version of Reissner-Mindlin plate theory in which rotation variables are eli...
In the present paper a simple mixed-hybrid element for the linear analysis of Reissner-Mindlin plate...
An assumed-strain finite element technique is presented for shear-deformable (Reissner-Mindlin) plat...
An assumed-strain finite element technique is presented for shear-deformable (Reissner-Mindlin) plat...
none2siAn assumed-strain finite element technique is presented for shear-deformable (Reissner-Mindli...
In a recent paper of Arnold, Brezzi, and, the ideas of discontinuous Galerkin methods were used to ...
In a recent paper of Arnold, Brezzi, and, the ideas of discontinuous Galerkin methods were used to ...
Abstract. In a recent paper of Arnold, Brezzi, and Marini [4], the ideas of discontinuous Galerkin m...
In the present paper a simple mixed-hybrid element for the linear analysis of Reissner-Mindlin plate...
We develop a family of locking-free elements for the Reissner– Mindlin plate using Discontinuous Gal...
We develop a family of locking-free elements for the Reissner-Mindlin plate using Discontinuous Gal...
We develop a family of locking-free elements for the Reissner-Mindlin plate using Discontinuous Gale...
We study a reformulated version of Reissner-Mindlin plate theory in which rotation variables are eli...
We study a reformulated version of Reissner-Mindlin plate theory in which rotation variables are eli...
none2This paper focuses on designing an efficient quadrilateral finite element for the analysis of R...
We study a reformulated version of Reissner-Mindlin plate theory in which rotation variables are eli...
In the present paper a simple mixed-hybrid element for the linear analysis of Reissner-Mindlin plate...