Programs in Physics & Physical Chemistry
|[Licence| Download | New Version Template] adrc_v1_0.tar.gz(16 Kbytes)|
|Manuscript Title: Cross section calculatons in Glauber model: I. core plus one-nucleon case.|
|Authors: B. Abu-Ibrahim, Y. Ogawa, Y. Suzuki, I. Tanihata|
|Program title: CSC_GM|
|Catalogue identifier: ADRC_v1_0|
Distribution format: tar.gz
|Journal reference: Comput. Phys. Commun. 151(2003)369|
|Programming language: Fortran.|
|Operating system: UNIX.|
|Keywords: Glauber model, One-nucleon halo, Reaction cross section, Nucleon-removal cross section, Momentum distribution, Elastic differential cross section, Nuclear physics, Nuclear reaction.|
Nature of problem:
This computer code calculates the cross sections of various reactions for a core plus one valence-nucleon system in the framework of the Glauber model. The examples of calculation include the reaction cross sections for 13,19C+12C, the elastic differential cross section for 11Be+12C and the momentum distribution of the core nucleus for 11Be+9Be and 8B+12C systems.
The scattering amplitude is formulated in the Glauber theory. The phase-shift functions between the core and the target and between the valence nucleon and the target are calculated in the optical-limit approximation. The integration over the valence-nucleon coordinates is performed by Monte Carlo integration, while the integration over the impact parameter is done with a trapezoidal rule.
The projectile nucleus is assumed to be a core plus one valence-nucleon system, in which the valence nucleon is described with a pure configuration. The projectile is assumed to have no particle-bound states except for its ground state. The nucleon-nucleon profile function is assumed to have one-range Gaussian form or zero-range delta function. The core and target densities have to be fit in terms of a combination of Gaussians. The breakup due to the Coulomb interaction is neglected.
For the sample calculations shown in text, the computer time is as follows: 5 min for the total reaction cross section, 5 min/point for the elastic differential cross section, and 10 min/point for the momentum distribution.
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