2005
DOI: 10.1086/452634
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The Physics of Positron Annihilation in the Solar Atmosphere

Abstract: We compile the most recently measured and calculated cross sections for processes relevant to annihilation of positrons in solar flares and present the final evaluated cross sections. We calculate the 511 keV annihilation line spectrum, the number of 2 line photons produced per positron, and the relative strength of the 3 continuum for each of the annihilation processes, using a Monte Carlo code that simulates the thermalization of and positronium production by $MeV positrons. We calculate the thermally averag… Show more

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Cited by 81 publications
(97 citation statements)
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“…Indeed, the depth at which positrons annihilate depends on the thermodynamic conditions of the gas (density, temperature), and using the energy loss rate of positrons in a totally ionized medium (see Eq. (3) of Murphy et al 2005, and additional references therein), we estimate that the depth at which positrons with initial kinetic energy of 660 keV annihilate is ∼0.1 g cm −2 for a temperature of 10 4 K and ∼0.06 g cm…”
Section: Annihilation In the Atmosphere Of The Companion Starmentioning
confidence: 84%
“…Indeed, the depth at which positrons annihilate depends on the thermodynamic conditions of the gas (density, temperature), and using the energy loss rate of positrons in a totally ionized medium (see Eq. (3) of Murphy et al 2005, and additional references therein), we estimate that the depth at which positrons with initial kinetic energy of 660 keV annihilate is ∼0.1 g cm −2 for a temperature of 10 4 K and ∼0.06 g cm…”
Section: Annihilation In the Atmosphere Of The Companion Starmentioning
confidence: 84%
“…Although the cross section for annihilation is energy-dependent (e.g. Murphy et al 2005), the assumption that the cross section is the Thompson cross section and the particle speed the speed of light overestimates the cross section for all but the very lowest energies; thus, taking the timescale τ ann = n/(dn/dt) = (nσ T c) −1 gives a conservative lower limit. If we take the rest-frame energy density for the jet given above, then the number density of relativistic electrons (with n(γ) ∝ γ −2 , assuming γ min = 1 and γ max = 10 8 ) required is around n e,rel = 3 × 10 −6 cm −3 .…”
Section: Constraints On Energy Density and Magnetic Fieldsmentioning
confidence: 99%
“…If the positronium atom is ionized (in the jet or as it reaches the intergalactic medium), the positron can annihilate with free electrons or via positroniumformation in a positron-hydrogen collision. The deceleration and annihilation processes have been thoroughly studied in relation to solar flares, and the relevant cross-sections have been calculated [20]. If electrons and positrons-as a pair plasma-exist near the accretion disks of AGN, they can be accelerated by rotating, helical, magnetic fields and ejected from the force-free zone.…”
Section: Discussionmentioning
confidence: 99%