1997
DOI: 10.1088/0954-3899/23/1/010
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Diffractive contribution to the elasticity and to the nucleonic flux in the atmosphere

Abstract: We calculate the average elasticity considering non-diffractive and single diffractive interactions and perform an analysis of the cosmic-ray flux by means of an analytical solution for the nucleonic diffusion equation. We show that the diffractive contribution is important for the adequate description of the nucleonic and hadronic fluxes in the atmosphere.

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Cited by 7 publications
(7 citation statements)
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References 23 publications
(40 reference statements)
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“…9 we plot ξ against √ s. As it can be seen ξ decreases with √ s not only because ξ min becomes smaller but also because dN dξ changes with the energy, falling faster. This qualitative behaviour of ξ is in agreement with the estimate of the same quantity extracted from cosmic ray data analysis [40]. Also shown in Fig.…”
supporting
confidence: 90%
“…9 we plot ξ against √ s. As it can be seen ξ decreases with √ s not only because ξ min becomes smaller but also because dN dξ changes with the energy, falling faster. This qualitative behaviour of ξ is in agreement with the estimate of the same quantity extracted from cosmic ray data analysis [40]. Also shown in Fig.…”
supporting
confidence: 90%
“…The model was employed by the Campinas group of cosmic ray physics to reanalyse data from the AKENO collaboration and extract the proton-proton and proton-air cross sections [21]. This group used the IGM also to study the nucleonic and hadronic fluxes in the atmosphere [22].…”
Section: A Brief History Of the Igmmentioning
confidence: 99%
“…Inserting P (n i ) in (22) and using the following integral representations for the delta functions: …”
Section: The Central Formulamentioning
confidence: 99%
“…Bellandi et al [6][7][8] have already discussed this question in connection with the behaviour of hadronic cascade and extensive air showers in the atmosphere, showing that the average proton-air inelasticity is also an increasing function of the energy. A model-dependent analysis of the average inelasticity in [8] was performed by means of the so-called interacting gluon model (IGM) [9,10], which includes, besides soft gluonic interactions, semi-hard QCD interactions responsible for minijet production. This model in the original version [9] had predicted inelasticity decreasing with energy.…”
Section: Introductionmentioning
confidence: 99%