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## Input file for OrbitDetermination
## The input file syntax is a set of key=value lines.
## Blank lines and lines starting with '#' (after whitespace trimming) are
## silently ignored.
## The equal sign may be surrounded by space characters.
## Keys must correspond to the ParameterKey enumerate constants, given that
## matching is not case sensitive and that '_' characters may appear as '.'
## characters in the file.
## This file must contain one orbit defined as keplerian, equinoctial, circular
## or cartesian.
## Some parameters are optional, default values are shown below between [].
## All dates are treated in UTC timescale.
## The inertial frame for orbit definition and propagation is EME2000.
## Physical data are read from the src/tutorial/resources/tutorial-orekit-data
## directory.
### Orbit definition
## date of the orbital parameters (UTC)
## orbit.keplerian.a = 0.0
## orbit.keplerian.e = 0.0
## orbit.keplerian.i = 0.0
## orbit.keplerian.raan = 0.0
## orbit.keplerian.pa = 0.0
## orbit.keplerian.anomaly = 0.0
## orbit.equinoctial.a = 0.0
## orbit.equinoctial.ex = 0.0
## orbit.equinoctial.ey = 0.0
## orbit.equinoctial.hx = 0.0
## orbit.equinoctial.hy = 0.0
## orbit.equinoctial.lambda = 0.0
## orbit.circular.a = 0.0
## orbit.circular.ex = 0.0
## orbit.circular.ey = 0.0
## orbit.circular.i = 0.0
## orbit.circular.raan = 0.0
## orbit.circular.alpha = 0.0
### Angle type for anomaly, alpha or lambda (ECCENTRIC/MEAN/TRUE) [MEAN]
## orbit.angle.type = MEAN
### Cartesian elements
## Position along X in inertial frame (m)
##orbit_tle_line_1 = 1 42778U 17036P 19162.69113096 .00000749 00000-0 35781-4 0 9997
##orbit_tle_line_2 = 2 42778 97.3549 220.5119 0010756 245.3704 114.6412 15.21997549109170
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# IERS conventions [2010]
iers.conventions = 2010
# Inertial frame [EME2000]
inertial.frame = EME2000
# Propagator min step (s), max step (s) and position error (m) [0.001, 300, 10.0]
propagator.min.step = 0.001
propagator.max.step = 300
propagator.position.error = 10.0
# body (default is a WGS-84 ellipsoid with IERS-2010 conventions and simple EOP frame)
body.frame = CIO/2010-based ITRF simple EOP
body.equatorial.radius = 6378137.0
body.inverse.flattening = 298.257223563
### Force models
## Central body gravity potential degree
central.body.degree = 12
## Central body gravity potential order
central.body.order = 12
## 3rd body Sun (true/false) [false]
third.body.sun = true
## 3rd body Moon (true/false) [false]
third.body.moon = true
## ocean tides (negative degree and order by default to disable ocean tides)
ocean.tides.degree = -1
ocean.tides.order = -1
## solid tides (true/false) [false]
solid.tides.moon = false
## Atmospheric drag (true/false) [false]
drag = true
## Drag coefficient
drag.cd = 2.0
## Estimation flag for drag coefficient (true/false) [false]
## Drag area (m^2)
drag.area = 0.25
## Solar Radiation Pressure (true/false) [false]
solar.radiation.pressure = false
## SRP coefficient
solar.radiation.pressure.cr = 2
## Estimation flag for SRP coefficient (true/false) [false]
solar.radiation.pressure.cr.estimated = false
## SRP area (m^2)
solar.radiation.pressure.area = 13.12
# Post-Newtonian correction force due to general relativity (true/false) [false]
general.relativity = false
# extra accelerations (leaks, thermal radiation, ...)
#polynomial.acceleration.name [0] = leak-X
#polynomial.acceleration.direction.X [0] = 1.0
#polynomial.acceleration.direction.Y [0] = 0.0
#polynomial.acceleration.direction.Z [0] = 0.0
#polynomial.acceleration.coefficients [0] = 0.0, 0.0
#polynomial.acceleration.estimated [0] = true
#polynomial.acceleration.name [1] = leak-Y
#polynomial.acceleration.direction.X [1] = 0.0
#polynomial.acceleration.direction.Y [1] = 1.0
#polynomial.acceleration.direction.Z [1] = 0.0
#polynomial.acceleration.coefficients [1] = 0.0, 0.0
#polynomial.acceleration.estimated [1] = true
#polynomial.acceleration.name [2] = leak-Z
#polynomial.acceleration.direction.X [2] = 0.0
#polynomial.acceleration.direction.Y [2] = 0.0
#polynomial.acceleration.direction.Z [2] = 1.0
#polynomial.acceleration.coefficients [2] = 0.0, 0.0
#polynomial.acceleration.estimated [2] = true
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## On-board range bias (m) [0.0]
onboard.range.bias = 5969.0
onboard.range.bias.min = -50000.0
onboard.range.bias.max = +50000.0
### Estimation flag for on-board range (true/false) [false]
onboard.range.bias.estimated = false
## On-board antenna phase center in spacecraft frame (m) [0.0, 0.0, 0.0]
on.board.antenna.phase.center.x = 0.0
on.board.antenna.phase.center.y = 0.0
on.board.antenna.phase.center.z = 0.0
## On-board clock offset (s) [0.0]
on.board.clock.offset = 0.0
on.board.clock.offset.min = -0.01
on.board.clock.offset.max = +0.01
on.board.clock.offset.estimated = false
## correction of ground stations displacements (true/false) [false, false, false]
## if remove.permanent.deformation if true, the station coordinates are
## considered *mean tide* and already include the permanent deformation, hence
## it should be removed from the displacement to avoid considering it twice;
## if false, the station coordinates are considered *conventional tide free*
## so the permanent deformation must be included in the displacement
solid.tides.displacement.correction = false
solid.tides.displacement.remove.permanent.deformation = false
ocean.loading.correction = false
## Ground stations (angles in degrees, altitude and range bias in meters)
ground.station.latitude [0] = 52.834
ground.station.longitude [0] = 6.379
ground.station.altitude [0] = 10
ground.station.clock.offset [0] = 0.0
ground.station.clock.offset.min [0] = -0.001
ground.station.clock.offset.max [0] = +0.001
ground.station.clock.offset.estimated [0] = false
ground.station.position.estimated [0] = false
ground.station.range.sigma [0] = 20.0
ground.station.range.bias.min [0] = -50000.0
ground.station.range.bias.max [0] = +50000.0
ground.station.range.bias.estimated [0] = true
ground.station.range.rate.sigma [0] = 15
ground.station.range.rate.bias [0] = 375.0
ground.station.range.rate.bias.min [0] = -0.0
ground.station.range.rate.bias.max [0] = +500.0
ground.station.range.rate.bias.estimated [0] = true
ground.station.azimuth.sigma [0] = 0.02
ground.station.azimuth.bias [0] = 0.01
ground.station.azimuth.bias.min [0] = -0.50
ground.station.azimuth.bias.max [0] = +0.50
ground.station.elevation.sigma [0] = 0.02
ground.station.elevation.bias [0] = 0.01
ground.station.elevation.bias.min [0] = -0.50
ground.station.elevation.bias.max [0] = +0.50
ground.station.az.el.biases.estimated [0] = true
ground.station.elevation.refraction.correction [0] = true
ground.station.tropospheric.model.estimated [0] = false
ground.station.tropospheric.zenith.delay [0] = 2.0
ground.station.tropospheric.delay.estimated [0] = false
ground.station.global.mapping.function [0] = false
ground.station.niell.mapping.function [0] = false
ground.station.range.tropospheric.correction [0] = true
### Measurements parameters
range.outlier.rejection.multiplier = 6
range.outlier.rejection.starting.iteration = 2
range.rate.outlier.rejection.multiplier = 10
range.rate.outlier.rejection.starting.iteration = 15
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az.el.outlier.rejection.multiplier = 6
az.el.outlier.rejection.starting.iteration = 2
PV.outlier.rejection.multiplier = 6
PV.outlier.rejection.starting.iteration = 2
range.measurements.base.weight = 1.0
range.rate.measurements.base.weight = 1.0
azimuth.measurements.base.weight = 1.0
elevation.measurements.base.weight = 1.0
PV.measurements.base.weight = 1.0
PV.measurements.position.sigma = 10.0
PV.measurements.velocity.sigma = 0.01
## Estimator
# normalized parameters p are computed from physical parameters x
# as p = (x - x0) / sx where x0 is the reference value for physical
# parameter x and sx is the associated scale factor
# scaling factor for orbital parameters normalization (m)
# if not specified, the value set for propagator.position.error will be copied
estimator.orbital.parameters.position.scale = 10.0
# we can use either a Levenberg-Marquardt or a Gauss-Newton
# optimization engine. Default is Levenberg-Marquardt
estimator.optimization.engine = Levenberg-Marquardt
# the default initial step bound factor is 100 for Levenberg-Marquardt
# this is too small for normalized parameters when initial guess is very
# far. An order of magnitude is 100 times the distance error of the initial guess
# divided by estimator.orbital.parameters.position.scale. So if the initial guess
# is about 100km wrong and estimator.orbital.parameters.position.scale is set to 10.0,
# the initial step bound factor should be of the order of magnitude of 1.0e6
estimator.Levenberg.Marquardt.initial.step.bound.factor = 1.0e6
# convergence is reached when max|p(k+1) - p(k)| < ε for each
# normalized estimated parameters p and iterations k and k+1
# so the ε threshold (which corresponds to the key
# estimator.normalized.parameters.convergence.threshold)
# Normalized values are computed as (x - x0) / sx,
# so convergence is reached when the following condition holds for
# all estimated parameters: |x[i+1] - x[i]| <= ε * sx
# So the convergence threshold specified here can be considered as
# a multiplication factor applied to scale. Since for all parameters
# the scale is often small (typically about 1 m for orbital positions
# for example), then the threshold should not be too small. A value
# of 10⁻³ is often quite accurate.
estimator.normalized.parameters.convergence.threshold = 1.0e-3
estimator.max.iterations = 600
estimator.max.evaluations = 600
# comma-separated list of measurements files (in the same directory as this file)
measurements.files = generated-doppler-39-CGBSAT-VHF-km.dat
#2019-06-11T19_58_49_145.961_4171_42778.dat , 2019-06-11T21_32_55_145.961_4171_42778.dat
# , 2019-06-12T07_20_42_145.961_4171_42778.dat
# base name of the output files (log and residuals), no files created if empty
output.base.name = orbit-determination