2011
DOI: 10.5194/angeo-29-187-2011
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Comprehensive calculation of the energy per ion pair or <I>W</I> values for five major planetary upper atmospheres

Abstract: Abstract. The mean energy W expended in a collision of electrons with atmospheric gases is a useful parameter for fast aeronomy computations. Computing this parameter in transport kinetic models with experimental values can tell us more about the number of processes that have to be taken into account and the uncertainties of the models. We present here computations for several atmospheric gases of planetological interest (CO 2 , CO, N 2 , O 2 , O, CH 4 , H, He) using a family of multi-stream kinetic transport … Show more

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Cited by 70 publications
(61 citation statements)
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“…On the other hand, higher-energy electrons (0.1-1 keV) lose preferentially their energies by ionizing the ice molecules through collisions. The mean energy lost in each interaction is about 34 eV for a CO gas, while the energy per ion pair lost by electrons of energy lower than 0.1 keV is even higher (Wedlund et al 2011). A 500 eV electron degrades its energy, producing more than 10 low-energy electrons, which in turn lead to further ionization of the molecular species.…”
Section: Products Of the Irradiationmentioning
confidence: 99%
“…On the other hand, higher-energy electrons (0.1-1 keV) lose preferentially their energies by ionizing the ice molecules through collisions. The mean energy lost in each interaction is about 34 eV for a CO gas, while the energy per ion pair lost by electrons of energy lower than 0.1 keV is even higher (Wedlund et al 2011). A 500 eV electron degrades its energy, producing more than 10 low-energy electrons, which in turn lead to further ionization of the molecular species.…”
Section: Products Of the Irradiationmentioning
confidence: 99%
“…These processes are parameterized by the primary and secondary ionization rates, respectively, with the ratio of the latter to the former being frequently termed as ionization efficiency (Richards & Torr 1988). The calculation of the primary ionization rate is straightforward with the aid of the classical Beer-Lambert law, whereas the calculation of the secondary ionization rate, which requires either the implementation of the Monte Carlo algorithm (e.g., Bhardwaj & Jain 2009) or the multi-stream solution to the Boltzmann equation (e.g., Wedlund et al 2011), is far more involved.…”
Section: Introductionmentioning
confidence: 99%
“…We note, however, that since it is unlikely that all energy is consumed for the ionization of the Venusian atmosphere, the peak electron densities calculated here are probably overestimations. Further simulations, possibly including (a) ionospheric chemistry that may lead to electron densities not proportional to the energy deposition rate and/or (b) secondary electron production by electron impact (Wedlund et al, 2011), are necessary in order to draw firm conclusions for the electron density profile in the Venusian atmosphere. It is worth noting, however, that the SEP flux is in general highly variable (Mason et al, 1999); hence, the results in the current study should be considered as a first-order identification and quantification of changes in the Venusian atmosphere during two representative SEP events.…”
Section: Considerations In the Context Of Planetary Space Weather In mentioning
confidence: 99%