ryujin::Geometries::Airfoil< dim > Class Template Reference

#include <source/geometries/geometry_airfoil.h>

Inheritance diagram for ryujin::Geometries::Airfoil< dim >:

Collaboration diagram for ryujin::Geometries::Airfoil< dim >:

Public Member Functions
	Airfoil (const std::string &subsection)
void	create_coarse_triangulation (dealii::Triangulation< dim > &triangulation) const final
Public Member Functions inherited from ryujin::Geometry< dim >
	Geometry (const std::string &name, const std::string &subsection)
virtual void	update_dof_handler (dealii::DoFHandler< dim > &) const
virtual HP_Collection	populate_hp_collections (const unsigned int, typename ryujin::Discretization< dim >::Collection &) const

Additional Inherited Members
Public Types inherited from ryujin::Geometry< dim >
enum class	HP_Collection { standard_quadrilaterals , standard_simplices , populated_by_geometry }

Detailed Description

template<int dim>
class ryujin::Geometries::Airfoil< dim >

A generic 2D Airfoil

This class implements a generic 2D airfoil. Various runtime parameters select the airfoil type (such as NACA 4 digit, some ONERA airfoils, etc) and meshing behavior. The mesh construction is divided into various steps:

1/ Parametrization:

Depending on various runtime parameters a parameterization \( y = \psi_{\text{up./lo.}}(x)\) on the upper and lower trailing edge as well as a parameterization in polar coordinates \( r = \psi_{\text{fr.}}(\phi) \) for the nose part is constructed. This is done by taking a sample of points on the upper and lower part of the airfoil and computing intermediate points with a cubic spline interpolation. Relevant runtime parameters are airfoil type to specify the type and serial number, psi samples to control the number of samples taken (if admissible), and psi center to control the center point for constructing the parametrizations \(\psi_{\text{x}}\). The samples are assumed to be normalized so that the front is located at \((0,0)\) and the trailing (or blunt edge) at \((1,0)\), or \((1,\ast)\), respectively. The coordinate system is then shifted by the psi center point so that the parameterizations \(y = \hat\psi_{\text{up./lo.}}(x)\) expect input in the range \(\hat x\in[0,1-x_{\text{psi center}}]\). In the same spirit \(\hat\psi_{\text{fr.}}(\phi)\) expects input in the range \(\pi/2\le\phi\le3\pi/2\) and will return \(\psi_{\text{fr.}}(\pi) = -x_{\text{psi center}}\). Also a final step the normalized parametrizations \(\hat\psi\) are rescaled with the runtime parameter airfoil length so that the resulting airfoil has overall length airfoil length instead of 1.

2/ Meshing:

TODO

Definition at line 831 of file geometry_airfoil.h.

Constructor & Destructor Documentation

Airfoil()

template<int dim>

ryujin::Geometries::Airfoil< dim >::Airfoil ( const std::string &  subsection )

inline

Definition at line 834 of file geometry_airfoil.h.

Member Function Documentation

create_coarse_triangulation()

template<int dim>

void ryujin::Geometries::Airfoil< dim >::create_coarse_triangulation ( dealii::Triangulation< dim > &  triangulation ) const

inlinefinalvirtual

Create a coarse triangulation representing the current Geometry. This virtual method needs to be implemented in a derived classes.

Implements ryujin::Geometry< dim >.

Definition at line 914 of file geometry_airfoil.h.

References ryujin::dynamic, ryujin::no_slip, and ryujin::periodic.

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The documentation for this class was generated from the following file:

• source/geometries/geometry_airfoil.h