navier_stokes_wall_condition.h File Reference

#include <string>
#include <iostream>
#include "includes/define.h"
#include "includes/condition.h"
#include "includes/model_part.h"
#include "includes/serializer.h"
#include "includes/process_info.h"
#include "fluid_dynamics_application_variables.h"

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Classes
class	Kratos::NavierStokesWallCondition< TDim, TNumNodes, TWallModel >
	Implements a wall condition for the Navier-Stokes (and Stokes) monolithic formulations This condition is intended to be used in combination with Navier-Stokes (or Stokes) monolithic formulations. It supports the Neumann BC contribution as well as the addition of a wall law contribution through the TWallModel template argument. Such TWallModel must be a class implementing the wall model RHS and LHS Gauss point contributions (as example see @NavierSlipWallLaw). Current condition also has optional features that help numerical stability such as the outlet inflow energy correction or the spurious tangential velocity correction for pure slip boundaries. More...
struct	Kratos::NavierStokesWallCondition< TDim, TNumNodes, TWallModel >::ConditionDataStruct

Namespaces
	Kratos
	REF: G. R. Cowper, GAUSSIAN QUADRATURE FORMULAS FOR TRIANGLES.

Functions
Input and output
template<unsigned int TDim, unsigned int TNumNodes, class TWallModel >
std::istream &	Kratos::operator>> (std::istream &rIStream, NavierStokesWallCondition< TDim, TNumNodes, TWallModel > &rThis)
	input stream function More...
template<unsigned int TDim, unsigned int TNumNodes, class TWallModel >
std::ostream &	Kratos::operator<< (std::ostream &rOStream, const NavierStokesWallCondition< TDim, TNumNodes, TWallModel > &rThis)
	output stream function More...