We show that the bilinear forms associated to the linear thin shell models of Koiter and Naghdi, for a nonhomogeneous and anisotropic material are elliptic. We essentially use the fact that these bilinear forms are deduced from the three dimensional elasticity tensor, which is positive defined and also some techniques already used for homogeneous and isotropic shells. The ellipticity assures the existence and uniqueness of solution for these modelsAvailable from Departamento de Matematica, Universidade de Coimbra, 3000 Coimbra, Portugal / FCT - Fundação para o Ciência e a TecnologiaSIGLEPTPortuga
In this paper we establish necessary and sufficient conditions for the strong-ellipticity of the equ...
In this paper we derive necessary and sufficient conditions for strong ellipticity in several classe...
In this paper we derive necessary and sufficient conditions for strong ellipticity in several classe...
Projet MODULEFWe consider linearly elastic shells whose middle surfaces have the most general geomet...
International audienceWe consider a family of linearly elastic shells, all having the same middle su...
International audienceWe consider a family of linearly elastic shells, all having the same middle su...
This thesis is devoted to the analysis of nonlinear shell problems. First, using the tangential diff...
International audienceKoiter's linear shell theory applies to isotropic elastic materials and to ani...
International audienceWe define a new two-dimensional nonlinear shell model “of Koiter's type” that ...
We investigate solutions of the two-dimensional Koiter model and of the three-dimensional linear she...
International audienceWe define two nonlinear shell models whereby the deformation of an elastic she...
We investigate solutions of the two-dimensional Koiter model and of the three-dimensional linear she...
International audienceWe define two nonlinear shell models whereby the deformation of an elastic she...
Abstract. We investigate solutions of the two-dimensional Koiter model and of the three-dimensional ...
International audienceWe show that the intrinsic equations of Koiter's model of a linearly elastic s...
In this paper we establish necessary and sufficient conditions for the strong-ellipticity of the equ...
In this paper we derive necessary and sufficient conditions for strong ellipticity in several classe...
In this paper we derive necessary and sufficient conditions for strong ellipticity in several classe...
Projet MODULEFWe consider linearly elastic shells whose middle surfaces have the most general geomet...
International audienceWe consider a family of linearly elastic shells, all having the same middle su...
International audienceWe consider a family of linearly elastic shells, all having the same middle su...
This thesis is devoted to the analysis of nonlinear shell problems. First, using the tangential diff...
International audienceKoiter's linear shell theory applies to isotropic elastic materials and to ani...
International audienceWe define a new two-dimensional nonlinear shell model “of Koiter's type” that ...
We investigate solutions of the two-dimensional Koiter model and of the three-dimensional linear she...
International audienceWe define two nonlinear shell models whereby the deformation of an elastic she...
We investigate solutions of the two-dimensional Koiter model and of the three-dimensional linear she...
International audienceWe define two nonlinear shell models whereby the deformation of an elastic she...
Abstract. We investigate solutions of the two-dimensional Koiter model and of the three-dimensional ...
International audienceWe show that the intrinsic equations of Koiter's model of a linearly elastic s...
In this paper we establish necessary and sufficient conditions for the strong-ellipticity of the equ...
In this paper we derive necessary and sufficient conditions for strong ellipticity in several classe...
In this paper we derive necessary and sufficient conditions for strong ellipticity in several classe...