We discuss the implementation of artificial boundary conditions for stationary Navier-Stokes flows past bodies in the half-plane, for a range of low Reynolds numbers. When truncating the half-plane to a finite domain for numerical purposes, artificial boundaries appear. We present an explicit Dirichlet condition for the velocity at these boundaries in terms of an asymptotic expansion for the solution to the problem. We show a substantial increase in accuracy of the computed values for drag and lift when compared with results for traditional boundary conditions. We also analyze the qualitative behavior of the solutions in terms of the streamlines of the flow
Non reflecting boundary conditions on artificial frontiers of the domain are proposed for both incom...
We consider the problem of solving numerically the stationary incompressible Navier Stokes equations...
Artificial boundary conditions are presented to approximate solutions to Stokes- and Navier-Stokes p...
We discuss artificial boundary conditions for stationary Navier–Stokes flows past bodies in the half...
We investigate in detail a simple flow with fluid-structure interaction, namely the case of a small ...
In the beginning of this thesis we introduce the basic properties of the fluid mechanics, mainly for...
In this paper we consider the numerical simulations of the steady linearized potential flow around a...
We consider the problem of solving numerically the stationary incompressible Navier–Stokes equations...
We consider the problem of solving numerically the stationary incompressible Navier–Stokes equations...
Recently there has been an increasing interest for a better understanding of ultra low Reynolds numb...
Numerical simulation of flow problems usually requires the truncation of an unbounded flow region to...
Abstract: We discuss a new numerical scheme involving adaptive boundary conditions which allows to c...
Non reflecting boundary conditions on artificial frontiers of the domain are proposed for both incom...
Non reflecting boundary conditions on artificial frontiers of the domain are proposed for both incom...
summary:We are interested in the numerical solution of a two-dimensional fluid-structure interaction...
Non reflecting boundary conditions on artificial frontiers of the domain are proposed for both incom...
We consider the problem of solving numerically the stationary incompressible Navier Stokes equations...
Artificial boundary conditions are presented to approximate solutions to Stokes- and Navier-Stokes p...
We discuss artificial boundary conditions for stationary Navier–Stokes flows past bodies in the half...
We investigate in detail a simple flow with fluid-structure interaction, namely the case of a small ...
In the beginning of this thesis we introduce the basic properties of the fluid mechanics, mainly for...
In this paper we consider the numerical simulations of the steady linearized potential flow around a...
We consider the problem of solving numerically the stationary incompressible Navier–Stokes equations...
We consider the problem of solving numerically the stationary incompressible Navier–Stokes equations...
Recently there has been an increasing interest for a better understanding of ultra low Reynolds numb...
Numerical simulation of flow problems usually requires the truncation of an unbounded flow region to...
Abstract: We discuss a new numerical scheme involving adaptive boundary conditions which allows to c...
Non reflecting boundary conditions on artificial frontiers of the domain are proposed for both incom...
Non reflecting boundary conditions on artificial frontiers of the domain are proposed for both incom...
summary:We are interested in the numerical solution of a two-dimensional fluid-structure interaction...
Non reflecting boundary conditions on artificial frontiers of the domain are proposed for both incom...
We consider the problem of solving numerically the stationary incompressible Navier Stokes equations...
Artificial boundary conditions are presented to approximate solutions to Stokes- and Navier-Stokes p...