2009
DOI: 10.1016/j.astropartphys.2009.02.004
|View full text |Cite
|
Sign up to set email alerts
|

On leaky-box approximation to GALPROP

Abstract: The Galactic Propagation (GALPROP) numerical code is now accepted as an advanced tool for simulations of cosmic ray diffusion and interaction in the Galaxy. The code is used for the interpretation of a large body of cosmic ray data. In some cases, including in particular the case of stable primary and secondary nuclei, one can use a simple leaky-box model for handling of data on cosmic ray energy spectra and composition. We find an adequate leaky-box approximation to the basic GALPROP model and estimate its ac… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
2
2
1

Citation Types

4
50
0

Year Published

2013
2013
2022
2022

Publication Types

Select...
6
2

Relationship

0
8

Authors

Journals

citations
Cited by 29 publications
(54 citation statements)
references
References 11 publications
(5 reference statements)
4
50
0
Order By: Relevance
“…Given that the CR spectrum observed at Earth has an energy dependence E −2.65 as derived from TRACER and CREAM data [9,37], in our calculations we used a slope of the diffusion coefficient δ = 2.65 − p in j , where for p in j we considered the values 2 and 2.31. In the first case, the diffusion coefficient has a slightly stronger energy dependence than the one used by [28] (E 0.6 ); in the other case, instead, we use the exact form given in that work. For the spallation cross section we adopt the simple formulation of Ref.…”
Section: Particle Spectrummentioning
confidence: 99%
See 1 more Smart Citation
“…Given that the CR spectrum observed at Earth has an energy dependence E −2.65 as derived from TRACER and CREAM data [9,37], in our calculations we used a slope of the diffusion coefficient δ = 2.65 − p in j , where for p in j we considered the values 2 and 2.31. In the first case, the diffusion coefficient has a slightly stronger energy dependence than the one used by [28] (E 0.6 ); in the other case, instead, we use the exact form given in that work. For the spallation cross section we adopt the simple formulation of Ref.…”
Section: Particle Spectrummentioning
confidence: 99%
“…In order to calculate the spectra of CRs at the Earth, an evaluation of the grammage is needed and we use the formulation of Ref. [28] as a starting point. Given that the CR spectrum observed at Earth has an energy dependence E −2.65 as derived from TRACER and CREAM data [9,37], in our calculations we used a slope of the diffusion coefficient δ = 2.65 − p in j , where for p in j we considered the values 2 and 2.31.…”
Section: Particle Spectrummentioning
confidence: 99%
“…Before energetic particles start affecting the environment, the diffusion coefficient is assumed to be the same as the Galactic average one, D g . Assuming a Kolmogorov's turbulence spectrum, we adopt for D g the analytical expression derived by [18] as a fit to GALPROP results within a leaky box model, i.e. D g (E) = 3.6 × 10 28 E 1/3 GeV cm 2 s −1 .…”
Section: Cr Propagation In the Vicinity Of The Sourcementioning
confidence: 99%
“…The escape length is determined from the relative abundance of secondary nuclei (primarily from the Boron-to-Carbon ratio) in cosmic rays. The approximation formula X e = 19β 3 g/cm 2 at R ≤ 3 GV and X e = 19β 3 (R/3GV) −0.6 g/cm 2 at R > 3 GV was given in Ptuskin et al (2009) (here R is the particle magnetic rigidity; β = v/c). According to the last equation, the resulting spectrum is steeper than the source spectrum by 0.6 at high enough energies, but the uncertainty in the last value is about 0.1, and statistically accurate measurements of the Boron-to-Carbon ratio are not available at energies above ∼ 30 GeV/nucleon.…”
Section: Spectra Of Cosmic Rays Produced By Supernova Remnantsmentioning
confidence: 99%
“…The leaky-box approximation to the diffusion model can be used for our purpose -the determination of proton and helium intensities, see Ptuskin et al (2009). The cosmic ray intensity obeys the relation I ∝ ν sn Q(X −1 e + σ/m a ) −1 , where X e is the escape length (the average matter thickness traversed by cosmic rays before they exit from the Galaxy), σ is the nuclear spallation cross section for a given type of relativistic nuclei moving through the interstellar gas, and m a is the mean interstellar atom mass.…”
Section: Spectra Of Cosmic Rays Produced By Supernova Remnantsmentioning
confidence: 99%