2004
DOI: 10.5194/angeo-22-2073-2004
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Spacecraft potential effects on electron moments derived from a perfect plasma detector

Abstract: Abstract.A complete computation of the effect of the spacecraft potential on electron moments is presented. We adopt the perfect detector concept to estimate how measured density, velocity and temperature are affected by the constraints imposed by the detector, such as the finite lower energy cutoff and the spacecraft potential. We investigate the role of the potential in different plasma regimes usually crossed by satellites. It appears that the solar wind is the region where the moments are most compromised,… Show more

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Cited by 17 publications
(30 citation statements)
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“…In this paper we have demonstrated the implementation of the procedure proposed by Génot and Schwartz (2004). Onboard moments must be corrected because they convolve spacecraft effects such as a non-zero potential and finite energy cut-offs, as well as the effect of numerous calibration defects.…”
Section: Discussionmentioning
confidence: 99%
“…In this paper we have demonstrated the implementation of the procedure proposed by Génot and Schwartz (2004). Onboard moments must be corrected because they convolve spacecraft effects such as a non-zero potential and finite energy cut-offs, as well as the effect of numerous calibration defects.…”
Section: Discussionmentioning
confidence: 99%
“…The RPC-IES electron spectra are affected by the presence of this negatively charged spacecraft potential. Applying Liouville's theorem to the close environment of the spacecraft, the phase space density f e (r, v) is conserved along the electron's trajectory (Génot & Schwartz 2004), that is, its Lagrangian derivative: dfe dt = 0. The cometocentric distance r 0 of Rosetta of 10-20 km is significantly larger than the extent of the charged cloud around the spacecraft of a few metres (see Section 3.5).…”
Section: Rpc-ies Electron-impact Ionization Frequencymentioning
confidence: 99%
“…Onboard particle distribution moments (or moments calculated from telemetered particle distributions) can suffer from inaccuracies due to spacecraft charging [e.g., Génot and Schwartz, 2004;Geach et al, 2005;Davis et al, 2008], multiple species [e.g., Paschmann and Daly, 1998], multiple components [e.g., Wüest et al, 2007], and limited energy ranges (e.g., V Ti ≳ V bulk ). In the following we discuss how we accounted for these potential inaccuracies when examining moments of the velocity distribution functions.…”
Section: Appendix C: Removal Of Secondary Ionsmentioning
confidence: 99%