org.orekit.propagation.semianalytical.dsst

Class FieldDSSTPropagator<T extends RealFieldElement<T>>

java.lang.Object

org.orekit.propagation.FieldAbstractPropagator<T>

org.orekit.propagation.integration.FieldAbstractIntegratedPropagator<T>

org.orekit.propagation.semianalytical.dsst.FieldDSSTPropagator<T>

All Implemented Interfaces:

FieldPropagator<T>, FieldPVCoordinatesProvider<T>

public class FieldDSSTPropagator<T extends RealFieldElement<T>>
extends FieldAbstractIntegratedPropagator<T>

This class propagates orbits using the DSST theory.

Whereas analytical propagators are configured only thanks to their various constructors and can be used immediately after construction, such a semianalytical propagator configuration involves setting several parameters between construction time and propagation time, just as numerical propagators.

The configuration parameters that can be set are:

• the initial spacecraft state (setInitialState(FieldSpacecraftState))
• the various force models (addForceModel(DSSTForceModel), removeForceModels())
• the discrete events that should be triggered during propagation ( FieldAbstractIntegratedPropagator.addEventDetector(org.orekit.propagation.events.FieldEventDetector), FieldAbstractIntegratedPropagator.clearEventsDetectors())
• the binding logic with the rest of the application (FieldAbstractIntegratedPropagator.setSlaveMode(), FieldAbstractPropagator.setMasterMode(RealFieldElement, org.orekit.propagation.sampling.FieldOrekitFixedStepHandler), FieldAbstractIntegratedPropagator.setMasterMode(org.orekit.propagation.sampling.FieldOrekitStepHandler), FieldAbstractIntegratedPropagator.setEphemerisMode(), FieldAbstractIntegratedPropagator.getGeneratedEphemeris())

From these configuration parameters, only the initial state is mandatory. The default propagation settings are in equinoctial parameters with true longitude argument. The central attraction coefficient used to define the initial orbit will be used. However, specifying only the initial state would mean the propagator would use only Keplerian forces. In this case, the simpler KeplerianPropagator class would be more effective.

The underlying numerical integrator set up in the constructor may also have its own configuration parameters. Typical configuration parameters for adaptive stepsize integrators are the min, max and perhaps start step size as well as the absolute and/or relative errors thresholds.

The state that is seen by the integrator is a simple six elements double array. These six elements are:

• the equinoctial orbit parameters (a, e_x, e_y, h_x, h_y, λ_m) in meters and radians,

By default, at the end of the propagation, the propagator resets the initial state to the final state, thus allowing a new propagation to be started from there without recomputing the part already performed. This behaviour can be chenged by calling FieldAbstractIntegratedPropagator.setResetAtEnd(boolean).

Beware the same instance cannot be used simultaneously by different threads, the class is not thread-safe.

Since:

10.0

Author:

Romain Di Costanzo, Pascal Parraud

See Also:

FieldSpacecraftState, DSSTForceModel

Nested Class Summary

Nested classes/interfaces inherited from class org.orekit.propagation.integration.FieldAbstractIntegratedPropagator

FieldAbstractIntegratedPropagator.MainStateEquations<T extends RealFieldElement<T>>

Field Summary

Fields inherited from interface org.orekit.propagation.FieldPropagator

DEFAULT_LAW, DEFAULT_MASS, EPHEMERIS_GENERATION_MODE, MASTER_MODE, SLAVE_MODE

Constructor Summary

Constructors

Constructor and Description
FieldDSSTPropagator(Field<T> field, FieldODEIntegrator<T> integrator) Create a new instance of DSSTPropagator.
FieldDSSTPropagator(Field<T> field, FieldODEIntegrator<T> integrator, PropagationType propagationType) Create a new instance of DSSTPropagator.

Method Summary

Modifier and Type	Method and Description
void	addForceModel(DSSTForceModel force) Add a force model to the global perturbation model.
protected void	afterIntegration() Method called just after integration.
protected void	beforeIntegration(FieldSpacecraftState<T> initialState, FieldAbsoluteDate<T> tEnd) Method called just before integration.
FieldSpacecraftState<T>	computeMeanState(FieldSpacecraftState<T> osculating, AttitudeProvider attitudeProvider, Collection<DSSTForceModel> forceModel) Conversion from osculating to mean orbit.
FieldSpacecraftState<T>	computeOsculatingState(FieldSpacecraftState<T> mean, AttitudeProvider attitudeProvider, Collection<DSSTForceModel> forces) Conversion from mean to osculating orbit.
protected FieldStateMapper<T>	createMapper(FieldAbsoluteDate<T> referenceDate, T mu, OrbitType ignoredOrbitType, PositionAngle ignoredPositionAngleType, AttitudeProvider attitudeProvider, Frame frame) Create a mapper between raw double components and spacecraft state.
List<DSSTForceModel>	getAllForceModels() Get all the force models, perturbing forces and Newtonian attraction included.
protected FieldSpacecraftState<T>	getInitialIntegrationState() Get the initial state for integration.
protected FieldAbstractIntegratedPropagator.MainStateEquations<T>	getMainStateEquations(FieldODEIntegrator<T> integrator) Get the differential equations to integrate (for main state only).
OrbitType	getOrbitType() Get propagation parameter type.
PositionAngle	getPositionAngleType() Get propagation parameter type.
int	getSatelliteRevolution() Get the number of satellite revolutions to use for converting osculating to mean elements.
Set<String>	getSelectedCoefficients() Get the selected short periodic coefficients that must be stored as additional states.
boolean	initialIsOsculating() Check if the initial state is provided in osculating elements.
void	removeForceModels() Remove all perturbing force models from the global perturbation model (except central attraction).
void	resetInitialState(FieldSpacecraftState<T> state) Reset the initial state.
void	setAttitudeProvider(AttitudeProvider attitudeProvider) Set attitude provider.
void	setInitialState(FieldSpacecraftState<T> initialState) Set the initial state with osculating orbital elements.
void	setInitialState(FieldSpacecraftState<T> initialState, PropagationType stateType) Set the initial state.
void	setInterpolationGridToFixedNumberOfPoints(int interpolationPoints) Set the interpolation grid generator.
void	setInterpolationGridToMaxTimeGap(T maxGap) Set the interpolation grid generator.
void	setMu(T mu) Set the central attraction coefficient μ.
void	setSatelliteRevolution(int satelliteRevolution) Override the default value of the parameter.
void	setSelectedCoefficients(Set<String> selectedCoefficients) Set the selected short periodic coefficients that must be stored as additional states.
static <T extends RealFieldElement<T>> double[][]	tolerances(T dP, FieldOrbit<T> orbit) Estimate tolerance vectors for an AdaptativeStepsizeIntegrator.

Methods inherited from class org.orekit.propagation.integration.FieldAbstractIntegratedPropagator

addAdditionalEquations, addEventDetector, clearEventsDetectors, getBasicDimension, getCalls, getEventsDetectors, getGeneratedEphemeris, getIntegrator, getManagedAdditionalStates, getMu, initMapper, isAdditionalStateManaged, isMeanOrbit, propagate, propagate, propagate, setEphemerisMode, setMasterMode, setOrbitType, setPositionAngleType, setResetAtEnd, setSlaveMode, setUpEventDetector, setUpUserEventDetectors

Methods inherited from class org.orekit.propagation.FieldAbstractPropagator

addAdditionalStateProvider, getAdditionalStateProviders, getAttitudeProvider, getField, getFixedStepSize, getFrame, getInitialState, getMode, getPVCoordinates, getStartDate, getStepHandler, setMasterMode, setStartDate, updateAdditionalStates

Methods inherited from class java.lang.Object

clone, equals, finalize, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait

Constructor Detail

FieldDSSTPropagator

public FieldDSSTPropagator(Field<T> field,
                           FieldODEIntegrator<T> integrator,
                           PropagationType propagationType)

Create a new instance of DSSTPropagator.

After creation, there are no perturbing forces at all. This means that if addForceModel is not called after creation, the integrated orbit will follow a Keplerian evolution only.

Parameters:

field - field used by default

integrator - numerical integrator to use for propagation.

propagationType - type of orbit to output (mean or osculating).

FieldDSSTPropagator

public FieldDSSTPropagator(Field<T> field,
                           FieldODEIntegrator<T> integrator)

Create a new instance of DSSTPropagator.

After creation, there are no perturbing forces at all. This means that if addForceModel is not called after creation, the integrated orbit will follow a Keplerian evolution only. Only the mean orbits will be generated.

Parameters:

field - fied used by default

integrator - numerical integrator to use for propagation.

Method Detail

setMu

public void setMu(T mu)

Set the central attraction coefficient μ.

Setting the central attraction coefficient is equivalent to add a DSSTNewtonianAttraction force model.

Overrides:

setMu in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Parameters:

mu - central attraction coefficient (m³/s²)

See Also:

addForceModel(DSSTForceModel), getAllForceModels()

setInitialState

public void setInitialState(FieldSpacecraftState<T> initialState)

Set the initial state with osculating orbital elements.

Parameters:

initialState - initial state (defined with osculating elements)

setInitialState

public void setInitialState(FieldSpacecraftState<T> initialState,
                            PropagationType stateType)

Set the initial state.

Parameters:

initialState - initial state

stateType - defined if the orbital state is defined with osculating or mean elements

resetInitialState

public void resetInitialState(FieldSpacecraftState<T> state)

Reset the initial state.

Specified by:

resetInitialState in interface FieldPropagator<T extends RealFieldElement<T>>

Overrides:

resetInitialState in class FieldAbstractPropagator<T extends RealFieldElement<T>>

Parameters:

state - new initial state

setSelectedCoefficients

public void setSelectedCoefficients(Set<String> selectedCoefficients)

Set the selected short periodic coefficients that must be stored as additional states.

Parameters:

selectedCoefficients - short periodic coefficients that must be stored as additional states (null means no coefficients are selected, empty set means all coefficients are selected)

getSelectedCoefficients

public Set<String> getSelectedCoefficients()

Get the selected short periodic coefficients that must be stored as additional states.

Returns:

short periodic coefficients that must be stored as additional states (null means no coefficients are selected, empty set means all coefficients are selected)

initialIsOsculating

public boolean initialIsOsculating()

Check if the initial state is provided in osculating elements.

Returns:

true if initial state is provided in osculating elements

setInterpolationGridToFixedNumberOfPoints

public void setInterpolationGridToFixedNumberOfPoints(int interpolationPoints)

Set the interpolation grid generator.

The generator will create an interpolation grid with a fixed number of points for each mean element integration step.

If neither setInterpolationGridToFixedNumberOfPoints(int) nor setInterpolationGridToMaxTimeGap(RealFieldElement) has been called, by default the propagator is set as to 3 interpolations points per step.

Parameters:

interpolationPoints - number of interpolation points at each integration step

Since:

7.1

See Also:

setInterpolationGridToMaxTimeGap(RealFieldElement)

setInterpolationGridToMaxTimeGap

public void setInterpolationGridToMaxTimeGap(T maxGap)

Set the interpolation grid generator.

The generator will create an interpolation grid with a maximum time gap between interpolation points.

If neither setInterpolationGridToFixedNumberOfPoints(int) nor setInterpolationGridToMaxTimeGap(RealFieldElement) has been called, by default the propagator is set as to 3 interpolations points per step.

Parameters:

maxGap - maximum time gap between interpolation points (seconds)

Since:

7.1

See Also:

setInterpolationGridToFixedNumberOfPoints(int)

addForceModel

public void addForceModel(DSSTForceModel force)

Add a force model to the global perturbation model.

If this method is not called at all, the integrated orbit will follow a Keplerian evolution only.

Parameters:

force - perturbing force to add

See Also:

removeForceModels(), setMu(RealFieldElement)

removeForceModels

public void removeForceModels()

Remove all perturbing force models from the global perturbation model (except central attraction).

Once all perturbing forces have been removed (and as long as no new force model is added), the integrated orbit will follow a Keplerian evolution only.

See Also:

addForceModel(DSSTForceModel)

getAllForceModels

public List<DSSTForceModel> getAllForceModels()

Get all the force models, perturbing forces and Newtonian attraction included.

Returns:

list of perturbing force models, with Newtonian attraction being the last one

See Also:

addForceModel(DSSTForceModel), setMu(RealFieldElement)

getOrbitType

public OrbitType getOrbitType()

Get propagation parameter type.

Overrides:

getOrbitType in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Returns:

orbit type used for propagation

getPositionAngleType

public PositionAngle getPositionAngleType()

Get propagation parameter type.

Overrides:

getPositionAngleType in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Returns:

angle type to use for propagation

computeOsculatingState

public FieldSpacecraftState<T> computeOsculatingState(FieldSpacecraftState<T> mean,
                                                      AttitudeProvider attitudeProvider,
                                                      Collection<DSSTForceModel> forces)

Conversion from mean to osculating orbit.

Compute osculating state in a DSST sense, corresponding to the mean SpacecraftState in input, and according to the Force models taken into account.

Since the osculating state is obtained by adding short-periodic variation of each force model, the resulting output will depend on the force models parameterized in input.

Parameters:

mean - Mean state to convert

forces - Forces to take into account

attitudeProvider - attitude provider (may be null if there are no Gaussian force models like atmospheric drag, radiation pressure or specific user-defined models)

Returns:

osculating state in a DSST sense

computeMeanState

public FieldSpacecraftState<T> computeMeanState(FieldSpacecraftState<T> osculating,
                                                AttitudeProvider attitudeProvider,
                                                Collection<DSSTForceModel> forceModel)

Conversion from osculating to mean orbit.

Compute mean state in a DSST sense, corresponding to the osculating SpacecraftState in input, and according to the Force models taken into account.

Since the osculating state is obtained with the computation of short-periodic variation of each force model, the resulting output will depend on the force models parameterized in input.

The computation is done through a fixed-point iteration process.

Parameters:

osculating - Osculating state to convert

attitudeProvider - attitude provider (may be null if there are no Gaussian force models like atmospheric drag, radiation pressure or specific user-defined models)

forceModel - Forces to take into account

Returns:

mean state in a DSST sense

setSatelliteRevolution

public void setSatelliteRevolution(int satelliteRevolution)

Override the default value of the parameter.

By default, if the initial orbit is defined as osculating, it will be averaged over 2 satellite revolutions. This can be changed by using this method.

Parameters:

satelliteRevolution - number of satellite revolutions to use for converting osculating to mean elements

getSatelliteRevolution

public int getSatelliteRevolution()

Get the number of satellite revolutions to use for converting osculating to mean elements.

Returns:

number of satellite revolutions to use for converting osculating to mean elements

setAttitudeProvider

public void setAttitudeProvider(AttitudeProvider attitudeProvider)

Set attitude provider.

Specified by:

setAttitudeProvider in interface FieldPropagator<T extends RealFieldElement<T>>

Overrides:

setAttitudeProvider in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Parameters:

attitudeProvider - attitude provider

beforeIntegration

protected void beforeIntegration(FieldSpacecraftState<T> initialState,
                                 FieldAbsoluteDate<T> tEnd)

Method called just before integration.

The default implementation does nothing, it may be specialized in subclasses.

Overrides:

beforeIntegration in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Parameters:

initialState - initial state

tEnd - target date at which state should be propagated

afterIntegration

protected void afterIntegration()

Method called just after integration.

The default implementation does nothing, it may be specialized in subclasses.

Overrides:

afterIntegration in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

getInitialIntegrationState

protected FieldSpacecraftState<T> getInitialIntegrationState()

Get the initial state for integration.

Overrides:

getInitialIntegrationState in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Returns:

initial state for integration

createMapper

protected FieldStateMapper<T> createMapper(FieldAbsoluteDate<T> referenceDate,
                                           T mu,
                                           OrbitType ignoredOrbitType,
                                           PositionAngle ignoredPositionAngleType,
                                           AttitudeProvider attitudeProvider,
                                           Frame frame)

Create a mapper between raw double components and spacecraft state. /** Simple constructor.

The position parameter type is meaningful only if propagation orbit type support it. As an example, it is not meaningful for propagation in Cartesian parameters.

Note that for DSST, orbit type is hardcoded to OrbitType.EQUINOCTIAL and position angle type is hardcoded to PositionAngle.MEAN, so the corresponding parameters are ignored.

Specified by:

createMapper in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Parameters:

referenceDate - reference date

mu - central attraction coefficient (m³/s²)

ignoredOrbitType - orbit type to use for mapping

ignoredPositionAngleType - angle type to use for propagation

attitudeProvider - attitude provider

frame - inertial frame

Returns:

new mapper

getMainStateEquations

protected FieldAbstractIntegratedPropagator.MainStateEquations<T> getMainStateEquations(FieldODEIntegrator<T> integrator)

Get the differential equations to integrate (for main state only).

Specified by:

getMainStateEquations in class FieldAbstractIntegratedPropagator<T extends RealFieldElement<T>>

Parameters:

integrator - numerical integrator to use for propagation.

Returns:

differential equations for main state

tolerances

public static <T extends RealFieldElement<T>> double[][] tolerances(T dP,
                                                                    FieldOrbit<T> orbit)

Estimate tolerance vectors for an AdaptativeStepsizeIntegrator.

The errors are estimated from partial derivatives properties of orbits, starting from a scalar position error specified by the user. Considering the energy conservation equation V = sqrt(mu (2/r - 1/a)), we get at constant energy (i.e. on a Keplerian trajectory):

  V² r |dV| = mu |dr|
  

So we deduce a scalar velocity error consistent with the position error. From here, we apply orbits Jacobians matrices to get consistent errors on orbital parameters.

The tolerances are only orders of magnitude, and integrator tolerances are only local estimates, not global ones. So some care must be taken when using these tolerances. Setting 1mm as a position error does NOT mean the tolerances will guarantee a 1mm error position after several orbits integration.

Type Parameters:

T - elements type

Parameters:

dP - user specified position error (m)

orbit - reference orbit

Returns:

a two rows array, row 0 being the absolute tolerance error and row 1 being the relative tolerance error