1957
DOI: 10.3406/barb.1957.68714
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Distribution d’intensité dans la tête d’une comète

Abstract: The radial distribution of molecules in the head of a comet is investigated theoretically. Formulae for comparison with the observations are given.

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Cited by 78 publications
(7 citation statements)
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“…To cover a range of solar wind velocities, cross sections for particle impact speeds between 200 km/s and 1,000 km/s are included. The ratio of the ion flux lost due to charge‐exchange FXn+()r¯ ${F}_{{X}^{n+}}\left(\bar{r}\right)$ to the initial solar wind flux FXSW ${F}_{X}^{SW}$ is: RXSW()r¯=FXn+()r¯FXSW=eσCX0.25emIn()r¯ ${R}_{X}^{SW}\left(\bar{r}\right)=\frac{{F}_{{X}^{n+}}\left(\bar{r}\right)}{{F}_{X}^{SW}}={e}^{-{\sigma }_{CX}\,{I}_{n}\left(\bar{r}\right)}$ The column density of neutrals along the solar wind ion trajectory is defined as a line of sight integration: In()r¯=r¯nn(r)0.3333emdr ${I}_{n}\left(\bar{r}\right)=\int \nolimits_{\bar{r}}^{\infty }{n}_{n}(r)\ dr$ The neutral gas density n n is described by a simple spherically symmetric model (Haser, 1957): nn(r)=Q4πr2un ${n}_{n}(r)=\frac{Q}{4\pi {r}^{2}{u}_{n}}$ where u n = 1,000 m/s is the neutral gas speed, Q is the gas production rate, and r is the cometocentric distance.…”
Section: Discussionmentioning
confidence: 99%
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“…To cover a range of solar wind velocities, cross sections for particle impact speeds between 200 km/s and 1,000 km/s are included. The ratio of the ion flux lost due to charge‐exchange FXn+()r¯ ${F}_{{X}^{n+}}\left(\bar{r}\right)$ to the initial solar wind flux FXSW ${F}_{X}^{SW}$ is: RXSW()r¯=FXn+()r¯FXSW=eσCX0.25emIn()r¯ ${R}_{X}^{SW}\left(\bar{r}\right)=\frac{{F}_{{X}^{n+}}\left(\bar{r}\right)}{{F}_{X}^{SW}}={e}^{-{\sigma }_{CX}\,{I}_{n}\left(\bar{r}\right)}$ The column density of neutrals along the solar wind ion trajectory is defined as a line of sight integration: In()r¯=r¯nn(r)0.3333emdr ${I}_{n}\left(\bar{r}\right)=\int \nolimits_{\bar{r}}^{\infty }{n}_{n}(r)\ dr$ The neutral gas density n n is described by a simple spherically symmetric model (Haser, 1957): nn(r)=Q4πr2un ${n}_{n}(r)=\frac{Q}{4\pi {r}^{2}{u}_{n}}$ where u n = 1,000 m/s is the neutral gas speed, Q is the gas production rate, and r is the cometocentric distance.…”
Section: Discussionmentioning
confidence: 99%
“…In addition, we use neutral gas densities provided by ROSINA‐COPS (Balsiger et al., 2007) to estimate the gas production rate. We assume a simple spherical model as detailed in Haser (1957) with 1 km/s neutral gas radial velocity to derive the gas production rate from the in situ measurements. All positions and fields are given in a Cometocentric Solar EQuatorial (CSEQ) coordinate system (ESA SPICE Service, 2019), unless otherwise noted.…”
Section: Observationsmentioning
confidence: 99%
“…However, it also depends on the heliocentric distance of the comet: comets at their perihelion have outgassing rates that are orders of magnitude higher than when they are several AU away from the sun. The neutral gas profile of a comet is frequently modelled based on the assumption of spherically symmetric outgassing where it follows a 1/r 2 profile (r: cometocentric distance) (Haser, 1957). This neutral gas gets ionised by photoionisation, charge exchange, and electronimpact-ionisation, and creates newborn cometary ions (e. g. Galand et al, 2016).…”
Section: Introductionmentioning
confidence: 99%
“…This approach was introduced in Kramer et al 23 and Läuter et al, 9,24 it is briefly reviewed in Section 2, and it does away with the assumption of a spherical symmetric gas expansion of Haser-type models. 25 Kramer et al 23 retrieved surface maps showing the emission rates of neutral gas for three different time intervals and found a strong correlation between enhanced gas activity months before perihelion and locations of dust outbursts imaged around perihelion. 26 Läuter et al 24 extended this analysis to the major species H 2 O, CO 2 , CO and O 2 and to the entire duration of the Rosetta mission of two years.…”
Section: Introductionmentioning
confidence: 99%