We consider the application of Fictitious Domain approach combined with least squares spectral elements for the numerical solution of fluid dynamic incompressible equations. Fictitious Domain methods allow problems formulated on a complicated shaped domain \u3a9 to be solved on a simpler domain \u3a0 containing \u3a9. Least Squares Spectral Element Method has been used to develop the discrete model, as this scheme combines the generality of finite element methods with the accuracy of spectral methods. Moreover the least squares methods have theoretical and computational advantages in the algorithmic design and implementation. This paper presents the formulation and validation of the Fictitious Domain Least Squares Spectral Element approach ...
The least-squares spectral element method (LSQSEM) combines the flexibility of the finite element me...
This work presents simulations of incompressible fluid flow interacting with a moving rigid body. A ...
The parallelization of the least-squares spectral element formulation of the Stokes problem has rece...
Least-squares spectral element methods are based on two important and successful numerical methods: ...
Least-squares spectral element solution of steady, two-dimensional, incompressible flows are obtaine...
International audienceA pseudo-spectral method for the solution of incompressible flow problems base...
This paper discusses the numerical solution of the incompressible viscous flow by the fictitious dom...
The spectral/hp element method combines the geometric flexibility of the classical h-type finite ele...
Abstract. We consider issues related to the design and analysis of least-squares methods for the inc...
Two decades ago spectral element methods were developed in order to unite the the geometrical flexib...
In this work simulations of incompressible fluid flows have been done by a Least Squares Finite Elem...
We discuss the fictitious domain solution of the Navier-Stokes equations modeling unsteady incompres...
Spectral methods provide an efficient approach to simulate physical problems that require high accur...
In this paper the Tensorial-expanded Chaos Collocation method has been used to solve Fluid Dynamic p...
An approximate projection scheme based on the pressure correction method is proposed to solve the Na...
The least-squares spectral element method (LSQSEM) combines the flexibility of the finite element me...
This work presents simulations of incompressible fluid flow interacting with a moving rigid body. A ...
The parallelization of the least-squares spectral element formulation of the Stokes problem has rece...
Least-squares spectral element methods are based on two important and successful numerical methods: ...
Least-squares spectral element solution of steady, two-dimensional, incompressible flows are obtaine...
International audienceA pseudo-spectral method for the solution of incompressible flow problems base...
This paper discusses the numerical solution of the incompressible viscous flow by the fictitious dom...
The spectral/hp element method combines the geometric flexibility of the classical h-type finite ele...
Abstract. We consider issues related to the design and analysis of least-squares methods for the inc...
Two decades ago spectral element methods were developed in order to unite the the geometrical flexib...
In this work simulations of incompressible fluid flows have been done by a Least Squares Finite Elem...
We discuss the fictitious domain solution of the Navier-Stokes equations modeling unsteady incompres...
Spectral methods provide an efficient approach to simulate physical problems that require high accur...
In this paper the Tensorial-expanded Chaos Collocation method has been used to solve Fluid Dynamic p...
An approximate projection scheme based on the pressure correction method is proposed to solve the Na...
The least-squares spectral element method (LSQSEM) combines the flexibility of the finite element me...
This work presents simulations of incompressible fluid flow interacting with a moving rigid body. A ...
The parallelization of the least-squares spectral element formulation of the Stokes problem has rece...