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GNSS Remote Sensing

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von Julia S.

What are the effects on GNSS signals in the ionosphere/atmosphere?

  • refraction/bending: signal bends as it passes from a vacuum (space) to another medium (atmosphere) due to density. The bending occurs due to a change in the speed of the signal (denser medium = slower; bending effect increases with density). For the ionosphere, refraction occurs due to changes in electron density. For the atmosphere, bending occurs due to changes in air & water vapor densities, although they are small compared to electron density effects. Bending allows that the signal can be received even when the transmitter is slightly behind the earth.

  • dispersion: different frequencies of the signal travel different ways in a dispersive medium (example: rainbow!) -> caused by the ionosphere which is a dispersive medium (refractivity depends on the frequency in the ionosphere!). Dispersion causes spatial separation in different wavelengths.

  • degradation: signal becomes weaker over time due to atmospheric absorption; appears due to strong ionospheric disturbances but also due to water vapor content and air density

  • (de-)focussing: caused by ionosphere. When travelling through irregularities, for example due to iones, the intensity of the signal changes due to focussing or defocussing (like for glasses)

  • multipath: caused mostly by ground environment. Signal comes from several ways due to reflection, e.g. at surfaces of buildings -> what is the right signal?

Effect of rain: Rain and clouds usually don’t affect GNSS signals due to the diameter of raindrops (is too low). However, when it’s raining a lot, it could have an effect (like ~ 10cm/h).

Compare the groundplots of a LEO, MEO, GEO and IGSO.

A GEO (geosynchronos equatorial orbit) is just a dot because they rotate with earth in the same time (alt. ~ 36000 km); they all have an inclination of 0° and are therefore always on the equator.

A IGSO (inclined geosynchronous orbit) is geosynchronous (same altitude!) but with an inclination, which produces 8-shaped groundplots which stay on the longitude and are in between the latitude of their incliantion. With no eccentricity, the loops cross at the equator. They are often eccentrical as well, making one of the “ribbons” of the 8 larger than the other (where it’s larger: farther away) and makes it so that they are not crossing directly at the equator.

A MEO (medium earth orbit) is an orbit with an altitude of around 2000 - 30000 km. Most GNSS satellites are in this orbit. They need around 3 - 12 hours to orbit earth, meaning that they produce wide waves on a groundplot. A satellite with a 12h-orbit produces 24/12 = 2 waves on the groundplot. For a 3h orbit it would be 24/3 = 8. Most satellites fly eastwards, therefore the groundplot shifts westwards. The reach as high in latitude as their inclination allows.

A LEO (low earth orbit) is an orbit with an altitude of up to 2000km. Most GNSS RS satellites are in this orbit, as are most scientific satellites. They need around 90 minutes to orbit earth. Therefore, the groundplot has 24/1.5 = 16 waves. They reach as high in latitude as their inclination allows - a lot of them have polar orbits. Most satellites fly eastwards, therefore the groundplot shifts westwards.

How can the clock errors be removed in GNSS Radio Occultation?

  1. Single differencing to remove LEO clock error: A LEO satellite receives signals from 2 satellites: the occulting GPS satellite (GPS-O), which is the one whose signal is bent through the atmosphere, and the reference GPS satelltite (GPS-R), whose signal doesn’t go through the atmosphere/througha astable geometry. The difference between the two phase measurements of GPS-O and GPS-R cancels out the LEO receiver clock error.

  2. Double differencing to remove LEO and GPS clock errors: For this, the single differencing in (1) is needed as well as single differencing to remove FID clock errors: This works by having a ground station which also receives signals from GPS-O and GPS-R; the difference between the two measurements cancels out the FID clock error (from the ground station) but still included the GPS clock error. By taking the difference from (1) and single differencing for FID clock errors the GPS clock difference is cancelled out because it’s present in both expressions

Some GNSS-RO satellites use double differencing, some don’t. GRACE has a stable LEO oscillator (stable atomic clock) and doesn’t to differencing at all, while older satellites like CHAMP hat a “bad” LEO oscillator and therefore did single differencing to remove the LEO clock error. Before 2000, double differencing needed to be done due to the activation of S/A (Selective Avaiability), which degraded the GPS signals in order to reduce the accuracy for civilian users.


Author

Julia S.

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