Ephemeris Diff in Curvilinear Coordinates
The relative ephemeris of the assigned object with respect to the primary object, expressed in curvilinear coordinates, as a function of time. It produces three coordinates and their rates (Crossrange, Downrange, and Crosstrack) that are defined relative to the osculating orbit of the reference satellite.Available for these objects: Satellite
Type: Time-varying data.
Availability: Reports | Graphs | Dynamic Displays | Strip Charts
Pre-data required: "<TruncObjectPath>" - e.g. "Satellite/Sat1"
Data Provider Elements
Name | Dimension | Type | Description |
---|---|---|---|
Time | Date | Real Number or Text | Time. |
Crossrange | Distance | Real Number | Cross range is in the orbit plane along the outward normal to the osculating orbital ellipse. |
Downrange | Distance | Real Number | Down range is along the curved orbit in the direction of flight. |
Crosstrack | Distance | Real Number | Cross track is orthogonal to the osculating orbital plane completing the right-handed triad. |
Crossrange Rate | Rate | Real Number | Rate of change of the cross range coordinate. |
Downrange Rate | Rate | Real Number | Rate of change of the down range coordinate. |
Crosstrack Rate | Rate | Real Number | Rate of change of the cross track coordinate. |
Position Cov Sigma | Unitless | Real Number | Position difference measured in terms of the position covariance. Reports N where the current relative position vector lies on a N sigma ellipsoid, where the ellipsoid if obtained from the position covariance of the primary satellite. This can only be computed if position covariance is available. |
Position Combined Cov Sigma | Unitless | Real Number | Position difference measured in terms of the combined position covariance of primary and target satellites. Reports N where the current relative position vector lies on an N sigma ellipsoid, where the ellipsoid is obtained from the sum of the covariances matrices of the two objects. This can only be computed if position covariance is available. |