In this paper we discuss some aspects related to the practical implementation of a method that has been introduced recently for the approximation of the eigenvalues of the linear elasticity problem. The scheme, based on a least-squares finite element formulation, gives rise to a non-symmetric discrete formulation that may have complex eigenvalues. Moreover the algebraic eigenvalue problem to be solved is singular, so that the theoretical estimates about the convergence of the scheme should be carefully interpreted
Abstract. We present new rectangular mixed finite elements for linear elasticity. The approach is ba...
An alternative formulation for the eigenvalue optimization of structures made of rubber- like materi...
An alternative formulation for the eigenvalue optimization of structures made of rubber- like materi...
We study the approximation of the spectrum of least-squares operators arising from linear elasticity...
Abstract. This paper develops least-squares methods for the solution of linear elastic prob-lems in ...
In this paper we provide some more details on the numerical analysis and we present some enlightenin...
Abstract. This paper develops a least-squares finite element method for linear elasticity in both tw...
In this paper we give a theory for the approximation of eigenvalue problems in mixed form by non-con...
A least-squares mixed finite element method for linear elasticity, based on a stress-displacement fo...
When the equations of linear elasticity are solved by the standard Galerkin method the equations bec...
In this paper, we study the approximation of eigenvalues arising from the mixed Hellinger-Reissner e...
In this paper, we study the approximation of eigenvalues arising from the mixed Hellinger-Reissner e...
Abstract. An inverse eigenvalue problem, where a matrix is to be constructed from some or all of its...
Analytic solutions are useful for code verification. Structural vibration codes approximate solution...
In this paper we discuss spectral properties of operators associated with the least-squares finite-e...
Abstract. We present new rectangular mixed finite elements for linear elasticity. The approach is ba...
An alternative formulation for the eigenvalue optimization of structures made of rubber- like materi...
An alternative formulation for the eigenvalue optimization of structures made of rubber- like materi...
We study the approximation of the spectrum of least-squares operators arising from linear elasticity...
Abstract. This paper develops least-squares methods for the solution of linear elastic prob-lems in ...
In this paper we provide some more details on the numerical analysis and we present some enlightenin...
Abstract. This paper develops a least-squares finite element method for linear elasticity in both tw...
In this paper we give a theory for the approximation of eigenvalue problems in mixed form by non-con...
A least-squares mixed finite element method for linear elasticity, based on a stress-displacement fo...
When the equations of linear elasticity are solved by the standard Galerkin method the equations bec...
In this paper, we study the approximation of eigenvalues arising from the mixed Hellinger-Reissner e...
In this paper, we study the approximation of eigenvalues arising from the mixed Hellinger-Reissner e...
Abstract. An inverse eigenvalue problem, where a matrix is to be constructed from some or all of its...
Analytic solutions are useful for code verification. Structural vibration codes approximate solution...
In this paper we discuss spectral properties of operators associated with the least-squares finite-e...
Abstract. We present new rectangular mixed finite elements for linear elasticity. The approach is ba...
An alternative formulation for the eigenvalue optimization of structures made of rubber- like materi...
An alternative formulation for the eigenvalue optimization of structures made of rubber- like materi...