Description Usage Arguments Value See Also
Get energy spread of an ion beam after traversing a material slab according to Bohr's classical theory. Bohr, N. (1915), Phil. Mag. 30, 581ff, see also Evans, R.D. (1955), The atomic nucleus, McGraw Hill, New York, p. 661 Please note that the effective charge is assumed to be constant over the material slab If this is not the case you should apply this routine multiple times to subslices
1 2 | AT.energy.straggling.after.slab.E.MeV.u(E.MeV.u, particle.no,
material.no, slab.thickness.m, initial.sigma.E.MeV.u)
|
E.MeV.u |
vector of energies of particle per nucleon [MeV] (array of
size n) (see also |
particle.no |
type of the particles in the mixed particle field (array
of size n) (see also |
material.no |
index number for slab material (see also
|
slab.thickness.m |
thickness of slab in m. |
initial.sigma.E.MeV.u |
energy spread - 1 sigma - before traversing the slab - can be 0 (array of size n). |
sigma.E.MeV.u |
energy spread - 1 sigma - after traversing the slab (array of size n) |
View the C source code here: http://sourceforge.net/apps/trac/libamtrack/browser/tags/0.6.3/src/AT_PhysicsRoutines.c#L318
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