SPICE orbit plotting

How to plot orbits from SPICE kernels.

In this example we download the Parker Solar Probe SPICE kernel, and plot its orbit for the first year.

import heliopy.data.spice as spicedata
import heliopy.spice as spice
from datetime import datetime, timedelta
import astropy.units as u
import numpy as np

Out:

Downloading https://naif.jpl.nasa.gov/pub/naif/generic_kernels/lsk/naif0012.tls

  0.0%    0 / 5257
100.0% 8192 / 5257
Downloading https://naif.jpl.nasa.gov/pub/naif/generic_kernels/spk/planets/de430.bsp

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Downloading https://naif.jpl.nasa.gov/pub/naif/generic_kernels/pck/pck00010.tpc

  0.0%      0 / 126143
  6.5%   8192 / 126143
 13.0%  16384 / 126143
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 77.9%  98304 / 126143
 84.4% 106496 / 126143
 90.9% 114688 / 126143
 97.4% 122880 / 126143
100.0% 131072 / 126143
Downloading https://naif.jpl.nasa.gov/pub/naif/pds/data/nh-j_p_ss-spice-6-v1.0/nhsp_1000/data/fk/heliospheric_v004u.tf

  0.0%     0 / 12621
 64.9%  8192 / 12621
100.0% 16384 / 12621

Load the solar orbiter spice kernel. heliopy will automatically fetch and load the latest kernel

spicedata.get_kernel('psp')
spicedata.get_kernel('psp_pred')
psp = spice.Trajectory('SPP')

Out:

Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2021/spp_recon_20210325_20210525_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2021/spp_recon_20210226_20210325_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2020/spp_recon_20201016_20210101_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2020/spp_recon_20200802_20201016_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2020/spp_recon_20200705_20200802_v001.bsp

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 49.0% 1220608 / 2492416
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 99.9% 2490368 / 2492416
100.0% 2498560 / 2492416
Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2020/spp_recon_20200505_20200705_v001.bsp

  0.0%       0 / 5819392
  0.1%    8192 / 5819392
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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2020/spp_recon_20200301_20200505_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2020/spp_recon_20200101_20200301_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2019/spp_recon_20190914_20200101_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2019/spp_recon_20190416_20190914_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2019/spp_recon_20190120_20190416_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2018/spp_recon_20181008_20190120_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/reconstructed_ephemeris/2018/spp_recon_20180812_20181008_v001.bsp

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Downloading https://sppgway.jhuapl.edu/MOC/ephemerides//spp_nom_20180812_20250831_v038_RO5.bsp

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  4.4%  3751936 / 85471232
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  4.6%  3891200 / 85471232
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Generate a time for every day between starttime and endtime

starttime = datetime(2018, 8, 14)
endtime = starttime + timedelta(days=365)
times = []
while starttime < endtime:
    times.append(starttime)
    starttime += timedelta(hours=6)

Generate positions

psp.generate_positions(times, 'Sun', 'ECLIPJ2000')
psp.change_units(u.au)

Plot the orbit. The orbit is plotted in 3D

import matplotlib.pyplot as plt
from mpl_toolkits.mplot3d import Axes3D
from astropy.visualization import quantity_support
quantity_support()

# Generate a set of timestamps to color the orbits by
times_float = (psp.times - psp.times[0]).value
fig = plt.figure()
ax = fig.add_subplot(111, projection='3d')
kwargs = {'s': 3, 'c': times_float}
ax.scatter(psp.x, psp.y, psp.z, **kwargs)
ax.set_xlim(-1, 1)
ax.set_ylim(-1, 1)
ax.set_zlim(-1, 1)
plot spice orbit

Out:

(-1.0, 1.0)

Plot radial distance and elevation as a function of time

plot_times = psp.times.to_datetime()
elevation = np.rad2deg(np.arcsin(psp.z / psp.r))

fig, axs = plt.subplots(3, 1, sharex=True)
axs[0].plot(plot_times, psp.r)
axs[0].set_ylim(0, 1.1)
axs[0].set_ylabel('r (AU)')

axs[1].plot(plot_times, elevation)
axs[1].set_ylabel('Elevation (deg)')

axs[2].plot(plot_times, psp.speed)
axs[2].set_ylabel('Speed (km/s)')

plt.show()
plot spice orbit

Total running time of the script: ( 0 minutes 30.543 seconds)

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