We consider a model non-classical transmission problem corresponding to a multistructure composed of two bodies bonded by a thin strong layer. By using a domain decomposition, the problem is reduced to an equation defined on the interface of the form (I − G)g = F. We prove that G is compact of Carleman class Cs, and hence the q-superlinearly convergence of the GMRE
We study the strong superconvergence of a semidiscrete finite element scheme for linear parabolic pr...
The paper deals with the derivation of non classical interface conditions in linear poroelasticity i...
Nous étudions un problème modèle non classique de transmission décrivant une multistructure composée...
AbstractWe propose a model of a multi-material with strong interface, whose thickness and stiffness ...
This PhD thesis treats the mathematical modelization of thin layers and the domain decomposition met...
Summary. We consider the numerical simulation of multi-body contact problems in linear elasticity. F...
In this thesis, we study the approximation properties of the Generalized Finite Element Method (GFEM...
Summarization: A convex, multilevel decomposition approach is proposed for the solution of static an...
International audienceContact and interface mechanics intervenes more and more often in computationa...
ABSTRACT. In this article we consider two-grid finite element methods for solving semilinear interfa...
We propose and analyze a generalized finite element method designed for linear quasistatic thermoela...
We consider the optimal distribution of several elastic materials in a fixed working domai...
In the unfitted finite element methods, traditionally we can use Nitsche's method or the method of L...
This article is to discuss the bilinear and linear immersed finite element (IFE) solutions generated...
We propose and analyze a generalized finite element method designed for linear quasistatic thermoela...
We study the strong superconvergence of a semidiscrete finite element scheme for linear parabolic pr...
The paper deals with the derivation of non classical interface conditions in linear poroelasticity i...
Nous étudions un problème modèle non classique de transmission décrivant une multistructure composée...
AbstractWe propose a model of a multi-material with strong interface, whose thickness and stiffness ...
This PhD thesis treats the mathematical modelization of thin layers and the domain decomposition met...
Summary. We consider the numerical simulation of multi-body contact problems in linear elasticity. F...
In this thesis, we study the approximation properties of the Generalized Finite Element Method (GFEM...
Summarization: A convex, multilevel decomposition approach is proposed for the solution of static an...
International audienceContact and interface mechanics intervenes more and more often in computationa...
ABSTRACT. In this article we consider two-grid finite element methods for solving semilinear interfa...
We propose and analyze a generalized finite element method designed for linear quasistatic thermoela...
We consider the optimal distribution of several elastic materials in a fixed working domai...
In the unfitted finite element methods, traditionally we can use Nitsche's method or the method of L...
This article is to discuss the bilinear and linear immersed finite element (IFE) solutions generated...
We propose and analyze a generalized finite element method designed for linear quasistatic thermoela...
We study the strong superconvergence of a semidiscrete finite element scheme for linear parabolic pr...
The paper deals with the derivation of non classical interface conditions in linear poroelasticity i...
Nous étudions un problème modèle non classique de transmission décrivant une multistructure composée...