2020
DOI: 10.3389/fspas.2020.00035
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Near-Approach Imaging Simulation of Low-Altitude ENA Emissions by a LEO Satellite

Abstract: We simulate a 2-D ENA coded modulation imager on board a polar orbit satellite. An imaging measurement, which can realize continuous monitoring of low-altitude ENA emission sources, is applied to the evolution process of energetic ion events. The present simulation results show that: (1) Low earth polar orbit satellites can approach ENA emission sources from inside and outside the inner radiation belt. At low altitude, ENA images can be collected with a time resolution of only 5 s, enabling for the first time … Show more

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Cited by 5 publications
(4 citation statements)
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“…In previous inversion models, we always assumed that the ring current energetic ions producing ENA emission bounced back and forth between the north and south poles along the closed magnetic field line, and its corresponding ENA emission source should be symmetrical between north and south. Therefore, the contingency of the latitude variation of ion fluxes is excluded from the inversion calculation and replaced by a theoretical model [11,12] . •sr -1…”
Section: Discussionmentioning
confidence: 99%
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“…In previous inversion models, we always assumed that the ring current energetic ions producing ENA emission bounced back and forth between the north and south poles along the closed magnetic field line, and its corresponding ENA emission source should be symmetrical between north and south. Therefore, the contingency of the latitude variation of ion fluxes is excluded from the inversion calculation and replaced by a theoretical model [11,12] . •sr -1…”
Section: Discussionmentioning
confidence: 99%
“…Here ΔE is the energy range within; ΔT is the integral time for the pixel; ΔΩ is the solid angle of the volume element pointing to the δ, ε pixel; j ion is Ion differential flux at the Integral volume element; A(δ, ε) is the response function of a detector [13] ; σ (E) is the charge exchange cross sections [16] ; n(r, φ, θ) is the exospheric neutral atomic density, where r is geocentric distance, φ is longitude, and θ is latitude; dV is the volume element integral along the line of sight of the detector. The ion flux in the ring current region may be expressed in the form of [12]…”
Section: Simulation Equationsmentioning
confidence: 99%
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“…where ΔE is the energy range within, ΔT the integral time for the pixel, and ΔΩ the solid angle of the volume element pointing to the δ, ε pixel; jion represents ion differential flux at the integral volume element, A(δ, ε) the response function of a detector [12], and σ(E) the charge exchange cross sections [13]; n(r, φ, θ) is the exospheric neutral atomic density, where r represents the geocentric distance, φ the longitude, and θ the latitude; and dV is the volume element integral along the line of sight of the detector. The ion flux in the ring current region may be expressed in the form of [14] 1 Table 1.…”
Section: Simulation Equationsmentioning
confidence: 99%