When non linear physical systems of infinite extent are modelled, such as tunnels and perforations, it is necessary to simulate suitably the solution in the infinite as well as the non linearity. The finite element method (FEM) is a well known procedure for simulating the non linear behavior. However, the treatment of the infinite field with domain truncations is often questionable. On the other hand, the boundary element method (BEM) is suitable to simulate the infinite behavior without truncations. Because of this, by the combination of both methods, suitable use of the advantages of each one may be obtained. Several possibilities of FEM-BEM coupling and their performance in some practical cases are discussed in this paper. Parallelizable...
In this paper, we introduce a domain decomposition method with non-matching grids for solving Dirich...
The numerical analysis of electromagnetic devices by means of finite element methods (FEM) is often ...
The combination of finite and boundary element methods for the numerical solution of coupled problem...
When non linear physical systems of infinite extent are modelled, such as tunnels and perforations, ...
Non-linear physical systems of infinite extent are conveniently modelled using FE–BE coupling method...
This paper reviews existing domain decomposition finite element-boundary element coupling algorithms...
Implementation of an improved parallel computation algorithm into a coupled model based on Finite E...
Efficient parallel algorithms for finite element methods (FEM), boundary element methods (BEM) and t...
The contribution describes application of parallel computing for numerical solution of boundary valu...
The boundary integral equation for elasticity is valid for a single domain consisting of homogeneous...
This paper introduces a parallel algorithm for the scaled boundary finite element method (SBFEM). Th...
ABSTRACT: This paper presents an adaptive FEM-BEM coupling method to solve non-linear problems invol...
A new parallel Robin-Robin adaptive iterative coupling algorithm with dynamic relaxation parameters ...
ABSTRACT This study investigates the theoretical and numerical basis of finite element-hosted coupli...
By coupling the Boundary Element Method (BEM) and the Finite Element Method (FEM) an algorithm that ...
In this paper, we introduce a domain decomposition method with non-matching grids for solving Dirich...
The numerical analysis of electromagnetic devices by means of finite element methods (FEM) is often ...
The combination of finite and boundary element methods for the numerical solution of coupled problem...
When non linear physical systems of infinite extent are modelled, such as tunnels and perforations, ...
Non-linear physical systems of infinite extent are conveniently modelled using FE–BE coupling method...
This paper reviews existing domain decomposition finite element-boundary element coupling algorithms...
Implementation of an improved parallel computation algorithm into a coupled model based on Finite E...
Efficient parallel algorithms for finite element methods (FEM), boundary element methods (BEM) and t...
The contribution describes application of parallel computing for numerical solution of boundary valu...
The boundary integral equation for elasticity is valid for a single domain consisting of homogeneous...
This paper introduces a parallel algorithm for the scaled boundary finite element method (SBFEM). Th...
ABSTRACT: This paper presents an adaptive FEM-BEM coupling method to solve non-linear problems invol...
A new parallel Robin-Robin adaptive iterative coupling algorithm with dynamic relaxation parameters ...
ABSTRACT This study investigates the theoretical and numerical basis of finite element-hosted coupli...
By coupling the Boundary Element Method (BEM) and the Finite Element Method (FEM) an algorithm that ...
In this paper, we introduce a domain decomposition method with non-matching grids for solving Dirich...
The numerical analysis of electromagnetic devices by means of finite element methods (FEM) is often ...
The combination of finite and boundary element methods for the numerical solution of coupled problem...