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abundance values by retrieving the default values in an<br />

instantiated object of G4StableIsotope. These isotope<br />

abundance values may not suit the user need. Hence,<br />

the method G4HadronicProcess:ChooseAandZ<br />

had been altered to suit the user defined isotope<br />

abundance values [14].<br />

Besides, the simulations have been separately run<br />

with two sets of electromagnetic physics models: (1)<br />

Standard Electromagnetic physics model; and (2)<br />

Low Energy Electromagnetic physics models. Both<br />

electromagnetic physics models consist of e - e + pair<br />

production, photoelectric, γ conversion and Compton<br />

scattering. Extra physics models have been attached<br />

to e - and e + : (1) Multiple Scattering; (2) Low Energy<br />

Ionization and Low Energy Bremsstrahlung; or<br />

Standard Ionization and Standard Bremsstrahlung;<br />

whereas Low Energy Rayleigh has been attached<br />

to γ. However, we find that both sets of physics<br />

model – Standard Electromagnetic and Low Energy<br />

Electromagnetic produce the same outcomes.<br />

Therefore, only one set of results is shown in this<br />

paper. Furthermore, the registered processes for<br />

proton and ions (deuteron, triton, 3 He, alpha, generic<br />

ion) are Multiple Scattering, Low Energy Ionization<br />

and respective hadronic routines e.g. low energy<br />

proton/deuteron/triton/alpha inelastic and elastic<br />

processes.<br />

We assume the process of neutron thermalization<br />

will eventually produce neutrons with energy<br />

distribution described by Maxwell-Boltzman (MB)<br />

distribution,<br />

(1)<br />

Instead of integrating the distribution function to<br />

yield the randomized incident neutron energies, the<br />

function can be treated in the form of a histogram<br />

with 10000 or more bins. Then the histogram can<br />

be normalized to its maximum value. The output<br />

of this function f(E) can be cumulated as a discrete<br />

cumulative distribution [15]. Even random numbers<br />

between 0 and 1, which are generated via a Class<br />

Library for High Energy Physics (CLHEP-2.0.3.1),<br />

are distributed on the ∑f(E)-axis. The corresponding<br />

x-axis values are the MB randomized incident<br />

neutron energies. The MB distribution code has<br />

been embedded into a new class inherited from<br />

the class G4GeneralParticleSource. The highest<br />


<br />

probability energy of the random distribution is<br />

0.025eV within the energy range of 0.001eV < E <<br />

0.050eV.<br />

Virtual experimental setup<br />

The listed isotopes in Table 1 and materials in<br />

Table 2 were constructed in a user defined detector<br />

construction class and registered into the GEANT4<br />

kernel. Figure 2 shows the experimental setup, which<br />

consisted of two spherical volumes (phantoms), i.e.<br />

the internally occluded sphere (black, with radius<br />

0.62 cm) and the exterior occluding hollow sphere<br />

(grey, with radius 1.05 cm). The setup was similar<br />

to Nunes et al. [12] and Sohrabpour et al. [16]. The<br />

hollow sphere and the inner spheres could be either<br />

set as the same material or set as different materials.<br />

The total physical volume of both spheres was 1<br />

cm 3 . Therrmalized neutrons would be directed in<br />

Table 1. List of registered isotopes.<br />

Registered isotopes Natural abundance (%)<br />

1 H 99.985<br />

2 H 0.015<br />

12 C 98.80<br />

14 C 1.20<br />

16 O 99.757<br />

17 O 0.038<br />

18 O 0.205<br />

14 N 99.640<br />

15 N 0.360<br />

Table 2. List of registered materials.<br />

Registered Chemical Density<br />

materials composition (g/cm3 Temperature<br />

) (K)<br />

C4<br />

Rubber<br />

C H O N 4 6 6 6<br />

C H 5 8<br />

1.83<br />

0.94<br />

273.15<br />

273.15<br />

Figure 2. A typical run sample (snapshot) with<br />

prompt γ rays.<br />

Jostt vol 6.indd 61 7/22/10 10:09:55 PM<br />


<br />

61<br />

Journal of Science and Technology in the Tropics (2010) 6: 59-65

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