In this paper we provide some more details on the numerical analysis and we present some enlightening numerical results related to the spectrum of a finite element least-squares approximation of the linear elasticity formulation introduced recently. We show that, although the formulation is robust in the incompressible limit for the source problem, its spectrum is strongly dependent on the Lamé parameters and on the underlying mesh
The so-called material distribution methods for topology optimization cast the governing equation as...
The so-called material distribution methods for topology optimization cast the governing equation as...
The so-called material distribution methods for topology optimization cast the governing equation as...
We study the approximation of the spectrum of least-squares operators arising from linear elasticity...
In this paper we discuss some aspects related to the practical implementation of a method that has b...
Abstract. This paper develops a least-squares finite element method for linear elasticity in both tw...
Abstract. This paper develops least-squares methods for the solution of linear elastic prob-lems in ...
When the equations of linear elasticity are solved by the standard Galerkin method the equations bec...
In the dissertation, we study the error estimation in finite element method for linear elasticity. I...
A parameter-dependent first-order system arising from elasticity problems is introduced. The system ...
In this paper we discuss spectral properties of operators associated with the least-squares finite-e...
International audienceIn this paper, we present a mixed formulation of a spectral element approximat...
A least-squares mixed finite element method for linear elasticity, based on a stress-displacement fo...
Topology optimization aims to find the best material layout subject to given constraints. The so-cal...
Topology optimization aims to find the best material layout subject to given constraints. The so-cal...
The so-called material distribution methods for topology optimization cast the governing equation as...
The so-called material distribution methods for topology optimization cast the governing equation as...
The so-called material distribution methods for topology optimization cast the governing equation as...
We study the approximation of the spectrum of least-squares operators arising from linear elasticity...
In this paper we discuss some aspects related to the practical implementation of a method that has b...
Abstract. This paper develops a least-squares finite element method for linear elasticity in both tw...
Abstract. This paper develops least-squares methods for the solution of linear elastic prob-lems in ...
When the equations of linear elasticity are solved by the standard Galerkin method the equations bec...
In the dissertation, we study the error estimation in finite element method for linear elasticity. I...
A parameter-dependent first-order system arising from elasticity problems is introduced. The system ...
In this paper we discuss spectral properties of operators associated with the least-squares finite-e...
International audienceIn this paper, we present a mixed formulation of a spectral element approximat...
A least-squares mixed finite element method for linear elasticity, based on a stress-displacement fo...
Topology optimization aims to find the best material layout subject to given constraints. The so-cal...
Topology optimization aims to find the best material layout subject to given constraints. The so-cal...
The so-called material distribution methods for topology optimization cast the governing equation as...
The so-called material distribution methods for topology optimization cast the governing equation as...
The so-called material distribution methods for topology optimization cast the governing equation as...