A parallel computation system with an iterative domain decomposition method is developed for advection-diffusion problems. Using BiCGSTAB, the interface problem is solved implicitly under the constraints of temperature equivalence and heat flux continuity on the interface. A stabilized finite element method is used to analyze an advection-diffusion problem in each subdomain. The hierarchical domain decomposition method is introduced for parallel processing. The present method is successfully applied to a three-dimensional advection-diffusion problem. Numerical results show that the iterative procedure converges with a high CPU efficiency. 1
Abstract. The balancing domain decomposition methods by constraints are extended to solving nonsymme...
AbstractBased upon the streamline diffusion method, parallel Galerkin domain decomposition procedure...
Abstract: To solve the heat equation on parallel computers, a high-order finite difference domain de...
Requirements to compute stationary flow patterns are often encountered. With progress of computer en...
The robust Parallel Finite Element Method examined in [5] and [4]. It is an element-wise parallel it...
We propose a domain decomposition method for advection-diffusion-reaction equations based on Nitsch...
Abstract. A recently developed Eulerian finite element method is applied to solve advection-diffusio...
We propose a domain decomposition method for advection-diffusion-reaction equations based on Nitsche...
The stabilized finite element formulations based on the SUPG (Stream-line-Upwind/Petrov-Galerkin) an...
The aim of my post doctoral programme in INRIA Rocquencourt, France was to develop an efficient and ...
This paper deals with the application of domain decomposition methods for the parallel solution...
A new algorithm for domain decomposition to solve steady flow problems in randomly heterogeneous por...
In this paper, we present a new domain decomposition method for solving convection-diffusion problem...
When solving time-dependent partial differential equations on parallel computers using the nonoverla...
AbstractWhen solving time-dependent partial differential equations on parallel computers using the n...
Abstract. The balancing domain decomposition methods by constraints are extended to solving nonsymme...
AbstractBased upon the streamline diffusion method, parallel Galerkin domain decomposition procedure...
Abstract: To solve the heat equation on parallel computers, a high-order finite difference domain de...
Requirements to compute stationary flow patterns are often encountered. With progress of computer en...
The robust Parallel Finite Element Method examined in [5] and [4]. It is an element-wise parallel it...
We propose a domain decomposition method for advection-diffusion-reaction equations based on Nitsch...
Abstract. A recently developed Eulerian finite element method is applied to solve advection-diffusio...
We propose a domain decomposition method for advection-diffusion-reaction equations based on Nitsche...
The stabilized finite element formulations based on the SUPG (Stream-line-Upwind/Petrov-Galerkin) an...
The aim of my post doctoral programme in INRIA Rocquencourt, France was to develop an efficient and ...
This paper deals with the application of domain decomposition methods for the parallel solution...
A new algorithm for domain decomposition to solve steady flow problems in randomly heterogeneous por...
In this paper, we present a new domain decomposition method for solving convection-diffusion problem...
When solving time-dependent partial differential equations on parallel computers using the nonoverla...
AbstractWhen solving time-dependent partial differential equations on parallel computers using the n...
Abstract. The balancing domain decomposition methods by constraints are extended to solving nonsymme...
AbstractBased upon the streamline diffusion method, parallel Galerkin domain decomposition procedure...
Abstract: To solve the heat equation on parallel computers, a high-order finite difference domain de...