ryujin 2.1.1 revision d1a5601757449924e68a428cfd892dfe8915810d
Public Types | Public Member Functions | List of all members
ryujin::EulerInitialStates::Rarefaction< Description, dim, Number > Class Template Reference

#include <source/euler/initial_state_rarefaction.h>

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Public Types

using HyperbolicSystem = typename Description::HyperbolicSystem
 
using View = typename Description::template HyperbolicSystemView< dim, Number >
 
using state_type = typename View::state_type
 
using state_type_1d = std::array< Number, 4 >
 
- Public Types inherited from ryujin::InitialState< Description, dim, Number >
using View = typename Description::template HyperbolicSystemView< dim, Number >
 
using state_type = typename View::state_type
 
using initial_precomputed_type = typename View::initial_precomputed_type
 

Public Member Functions

 Rarefaction (const HyperbolicSystem &hyperbolic_system, const std::string subsection)
 
state_type compute (const dealii::Point< dim > &point, Number delta_t) final
 
- Public Member Functions inherited from ryujin::InitialState< Description, dim, Number >
 InitialState (const std::string &name, const std::string &subsection)
 
virtual state_type compute (const dealii::Point< dim > &point, Number t)=0
 
virtual initial_precomputed_type initial_precomputations (const dealii::Point< dim > &)
 
auto & name () const
 

Detailed Description

template<typename Description, int dim, typename Number>
class ryujin::EulerInitialStates::Rarefaction< Description, dim, Number >

An Analytic solution for the compressible Euler equations with polytropic gas equation of state consisting of a smooth rarefaction wave. This analytic solution is discussed in detail in Section 5.3 of [10]

Note
This class returns the analytic solution as a function of time t and position x.

Definition at line 27 of file initial_state_rarefaction.h.

Member Typedef Documentation

◆ HyperbolicSystem

template<typename Description , int dim, typename Number >
using ryujin::EulerInitialStates::Rarefaction< Description, dim, Number >::HyperbolicSystem = typename Description::HyperbolicSystem

Definition at line 30 of file initial_state_rarefaction.h.

◆ View

template<typename Description , int dim, typename Number >
using ryujin::EulerInitialStates::Rarefaction< Description, dim, Number >::View = typename Description::template HyperbolicSystemView<dim, Number>

Definition at line 31 of file initial_state_rarefaction.h.

◆ state_type

template<typename Description , int dim, typename Number >
using ryujin::EulerInitialStates::Rarefaction< Description, dim, Number >::state_type = typename View::state_type

Definition at line 33 of file initial_state_rarefaction.h.

◆ state_type_1d

template<typename Description , int dim, typename Number >
using ryujin::EulerInitialStates::Rarefaction< Description, dim, Number >::state_type_1d = std::array<Number, 4>

Definition at line 35 of file initial_state_rarefaction.h.

Constructor & Destructor Documentation

◆ Rarefaction()

template<typename Description , int dim, typename Number >
ryujin::EulerInitialStates::Rarefaction< Description, dim, Number >::Rarefaction ( const HyperbolicSystem hyperbolic_system,
const std::string  subsection 
)
inline

Definition at line 37 of file initial_state_rarefaction.h.

References ryujin::pow().

Member Function Documentation

◆ compute()

template<typename Description , int dim, typename Number >
state_type ryujin::EulerInitialStates::Rarefaction< Description, dim, Number >::compute ( const dealii::Point< dim > &  point,
Number  t 
)
inlinefinalvirtual

Given a position point returns the corresponding (conserved) initial state. The function is used to interpolate initial values and enforce Dirichlet boundary conditions. For the latter, the function signature has an additional parameter t denoting the current time to allow for time-dependent (in-flow) Dirichlet data.

Implements ryujin::InitialState< Description, dim, Number >.

Definition at line 112 of file initial_state_rarefaction.h.

References ryujin::pow().


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