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Introduction
The abrasion model is a simplified macroscopic model for nuclear-nuclear
interactions based largely on geometric arguments rather than detailed
consideration of nucleon-nucleon collisions. As such the speed of the
simulation is found to be faster than models such as G4BinaryCascade,
but at the cost of accuracy. The version of the model implemented is
interpreted from the so-called abrasion-ablation model described by Wilson
et al [1],[2] together with an
algorithm from Cucinotta to approximate the secondary nucleon energy
spectrum [3]. By default, instead of performing an ablation
process to simulate the de-excitation of the nuclear pre-fragments, the Geant4
implementation of the abrasion model makes use of existing and more detailed
nuclear de-excitation models within Geant4 (G4Evaporation, G4FermiBreakup,
G4StatMF) to perform this function (see section 26.5). However,
in some cases cross sections for the production of fragments with large
A from the pre-abrasion nucleus are more accurately determined using a
Geant4 implementation of the ablation model (see section 26.6).
The abrasion interaction is the initial fast process in which the
overlap region between the projectile and target nuclei is sheered-off (see
figure 26.1) The spectator nucleons in the projectile are assumed to
undergo little change in momentum, and likewise for the spectators in the
target nucleus. Some of the nucleons in the overlap region do suffer a change
in momentum, and are assumed to be part of the original nucleus which then
undergoes de-excitation.
Less central impacts give rise to an overlap region in which the
nucleons can suffer significant momentum change, and zones in the projectile
and target outside of the overlap where the nucleons are considered as
spectators to the initial energetic interaction.
The initial description of the interaction must, however, take into
consideration changes in the direction of the projectile and target nuclei due
to Coulomb effects, which can then modify the distance of closest approach
compared with the initial impact parameter. Such effects can be important for
low-energy collisions.
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