In this paper, a new consistent method based on local projections for the stabilization of a Dirichlet condition is presented in the framework of finite element method with a fictitious domain approach. The presentation is made on the Poisson problem but the theoretical and numerical results can be straightforwardly extended to any elliptic boundary value problem. A numerical comparison is performed with the Barbosa-Hughes stabilization technique. The advantage of the new stabilization technique is to affect only the equation on multipliers and thus to be equation independent
In the Fictitious Domain Method with Lagrange multiplier (FDM) the physical domain is embedded into ...
A new numerical method based on fictitious domain methods for shape optimization problems governed b...
In this work we present and analyse a stabilised finite element method for a fictitious domain formu...
In this paper, a new consistent method based on local projections for the stabilization of a Dirichl...
local projection stabilization of fictitious domain method for elliptic boundary value problem
In this work a local projection stabilization method is proposed for solving a fictitious domain pro...
AbstractIn this work a local projection stabilization method is proposed for solving a fictitious do...
In the paper the numerical aspects of the fictitious domain method for elliptic problems are conside...
The purpose of this paper is to present a new fictitious domain approach inspired by the extended fi...
We extend our results on fictitious domain methods for Poisson’s problem to the case of incompressib...
We extend our results on fictitious domain methods for Poisson’s problem to the case of incompressib...
We introduce a new fictitious domain method for the solution of second-order elliptic boundary-value...
In this paper, we consider an elliptic equation with strongly varying coefficients. Interest in the ...
The main focus of this thesis is the smoothness of the solutions provided by fictitious domain metho...
summary:The paper deals with the application of a fast algorithm for the solution of finite-differen...
In the Fictitious Domain Method with Lagrange multiplier (FDM) the physical domain is embedded into ...
A new numerical method based on fictitious domain methods for shape optimization problems governed b...
In this work we present and analyse a stabilised finite element method for a fictitious domain formu...
In this paper, a new consistent method based on local projections for the stabilization of a Dirichl...
local projection stabilization of fictitious domain method for elliptic boundary value problem
In this work a local projection stabilization method is proposed for solving a fictitious domain pro...
AbstractIn this work a local projection stabilization method is proposed for solving a fictitious do...
In the paper the numerical aspects of the fictitious domain method for elliptic problems are conside...
The purpose of this paper is to present a new fictitious domain approach inspired by the extended fi...
We extend our results on fictitious domain methods for Poisson’s problem to the case of incompressib...
We extend our results on fictitious domain methods for Poisson’s problem to the case of incompressib...
We introduce a new fictitious domain method for the solution of second-order elliptic boundary-value...
In this paper, we consider an elliptic equation with strongly varying coefficients. Interest in the ...
The main focus of this thesis is the smoothness of the solutions provided by fictitious domain metho...
summary:The paper deals with the application of a fast algorithm for the solution of finite-differen...
In the Fictitious Domain Method with Lagrange multiplier (FDM) the physical domain is embedded into ...
A new numerical method based on fictitious domain methods for shape optimization problems governed b...
In this work we present and analyse a stabilised finite element method for a fictitious domain formu...