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ryujin 2.1.1 revision ee5cbcbf2346c1299c942d0e1f13b46449973c18
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#include <source/euler/initial_state_noh.h>


Public Types | |
| using | HyperbolicSystem = typename Description::HyperbolicSystem |
| using | View = typename HyperbolicSystem::template View< dim, Number > |
| using | state_type = typename View::state_type |
Public Types inherited from ryujin::InitialState< Description, dim, Number > | |
| using | View = typename Description::HyperbolicSystem::template View< dim, Number > |
| using | state_type = typename View::state_type |
| using | initial_precomputed_type = typename View::initial_precomputed_type |
Public Member Functions | |
| Noh (const HyperbolicSystem &hyperbolic_system, const std::string &subsection) | |
| auto | compute (const dealii::Point< dim > &point, Number t) -> state_type final |
Public Member Functions inherited from ryujin::InitialState< Description, dim, Number > | |
| InitialState (const std::string &name, const std::string &subsection) | |
| virtual initial_precomputed_type | initial_precomputations (const dealii::Point< dim > &) |
| const auto & | name () const |
The Noh problem
This initial state sets up the classical Noh problem introduced in [14]
t and position x. Definition at line 28 of file initial_state_noh.h.
| using ryujin::EulerInitialStates::Noh< Description, dim, Number >::HyperbolicSystem = typename Description::HyperbolicSystem |
Definition at line 31 of file initial_state_noh.h.
| using ryujin::EulerInitialStates::Noh< Description, dim, Number >::View = typename HyperbolicSystem::template View<dim, Number> |
Definition at line 32 of file initial_state_noh.h.
| using ryujin::EulerInitialStates::Noh< Description, dim, Number >::state_type = typename View::state_type |
Definition at line 33 of file initial_state_noh.h.
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inline |
Definition at line 35 of file initial_state_noh.h.
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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 72 of file initial_state_noh.h.
References ryujin::min.