In some cases users may need to integrate some problem-specific equations along with a primary set of differential equations. One example is optimal control where adjoined parameters linked to the minimized Hamiltonian must be integrated.
This interface allows users to add such equations to a primary set of first order differential equations
thanks to the FieldExpandableODE#addSecondaryEquations(FieldSecondaryEquations)
method.
FirstOrderFieldDifferentialEquations, FieldExpandableODE
| Modifier and Type | Method and Description |
|---|---|
| public T[] | Returns: derivative of the secondary state vectorcurrent value of the independent time variable t, T[] array containing the current value of the primary state vector primary, T[] array containing the derivative of the primary state vector primaryDot, T[] array containing the current value of the secondary state vector secondary)Compute the derivatives related to the secondary state parameters. |
| public int | Returns: dimension of the secondary state parametersGet the dimension of the secondary state parameters. |
| public void | init(T
value of the independent time variable at integration start t0, T[] array containing the value of the primary state vector at integration start primary0, T[] array containing the value of the secondary state vector at integration start secondary0, T target time for the integration finalTime)Initialize equations at the start of an ODE integration. |
| computeDerivatives | back to summary |
|---|---|
| public T[] computeDerivatives(T t, T[] primary, T[] primaryDot, T[] secondary) throws MaxCountExceededException, DimensionMismatchException Compute the derivatives related to the secondary state parameters.
| |
| getDimension | back to summary |
|---|---|
| public int getDimension() Get the dimension of the secondary state parameters.
| |
| init | back to summary |
|---|---|
| public void init(T t0, T[] primary0, T[] secondary0, T 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.
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