Interface OrdinaryDifferentialEquation
- All Known Subinterfaces:
 ODEJacobiansProvider
- All Known Implementing Classes:
 FirstOrderConverter
This interface should be implemented by all real first order
 differential equation problems before they can be handled by the
 integrators ODEIntegrator.integrate(OrdinaryDifferentialEquation, ODEState, double) method.
A first order differential equations problem, as seen by an
 integrator is the time derivative dY/dt of a state
 vector Y, both being one dimensional arrays. From the
 integrator point of view, this derivative depends only on the
 current time t and on the state vector
 Y.
For real problems, the derivative depends also on parameters that do not belong to the state vector (dynamical model constants for example). These constants are completely outside of the scope of this interface, the classes that implement it are allowed to handle them as they want.
- See Also:
 
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Method Summary
Modifier and TypeMethodDescriptiondouble[]computeDerivatives(double t, double[] y) Get the current time derivative of the state vector.intGet the dimension of the problem.default voidinit(double t0, double[] y0, double finalTime) Initialize equations at the start of an ODE integration. 
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Method Details
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getDimension
int getDimension()Get the dimension of the problem.- Returns:
 - dimension of the problem
 
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init
default void init(double t0, double[] y0, double finalTime) Initialize equations at the start of an ODE integration.This method is called once at the start of the integration. It may be used by the equations to initialize some internal data if needed.
The default implementation does nothing.
- Parameters:
 t0- value of the independent time variable at integration starty0- array containing the value of the state vector at integration startfinalTime- target time for the integration
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computeDerivatives
double[] computeDerivatives(double t, double[] y) Get the current time derivative of the state vector.- Parameters:
 t- current value of the independent time variabley- array containing the current value of the state vector- Returns:
 - time derivative of the state vector
 
 
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