Integrates an ODE defined as ydot = f(t,y) using the explicit Euler method.
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#include <integrator.h>
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| | ExplicitIntegrator (ODE &ode) |
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| | ~ExplicitIntegrator () |
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| void | set_y0 (const dvec &y0) |
| | Set the initial condition for the problem.
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| const dvec & | get_ydot () |
| | Get the time derivative of the current state vector.
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| void | step () |
| | Take a single step using the current step size.
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| | Integrator () |
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| virtual | ~Integrator () |
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| virtual void | initialize (const double t0, const double h) |
| | Set up parameters and problem-dependent data structures for the solver.
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| double | get_h () const |
| | Get the last step size used.
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| double | get_t () const |
| | Get the current time reached by the integrator.
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| virtual const dvec & | get_y () const |
| | Get the current state vector.
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| virtual void | integrateToTime (double tEnd) |
| | Take as many steps as necessary to reach tEnd without stepping past it.
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| dvec | y |
| | solution vector
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| dvec | ydot |
| | derivative of state vector
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| double | t |
| | current time
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| double | h |
| | timestep
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| size_t | N |
| | Dimension of y.
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Integrates an ODE defined as ydot = f(t,y) using the explicit Euler method.
This class exists mostly as a demonstration of how to implement Integrator.
◆ ExplicitIntegrator()
| ExplicitIntegrator::ExplicitIntegrator |
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ODE & | ode | ) |
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◆ ~ExplicitIntegrator()
| ExplicitIntegrator::~ExplicitIntegrator |
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inline |
◆ set_y0()
| void ExplicitIntegrator::set_y0 |
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const dvec & | y0 | ) |
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virtual |
Set the initial condition for the problem.
Must be called before starting integration.
Reimplemented from Integrator.
◆ get_ydot()
| const dvec & ExplicitIntegrator::get_ydot |
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virtual |
Get the time derivative of the current state vector.
Implements Integrator.
◆ step()
| void ExplicitIntegrator::step |
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virtual |
Take a single step using the current step size.
Implements Integrator.
◆ myODE
| ODE& ExplicitIntegrator::myODE |
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private |
◆ ydot
| dvec ExplicitIntegrator::ydot |
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private |
The documentation for this class was generated from the following files: