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Technical Design Report Super Fragment Separator

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2.4.A6.2.2 Shielding against direct radiation<br />

DRAFT<br />

The shielding of the <strong>Super</strong>-FRS has been calculated in two parts. The first part of the Pre-<strong>Separator</strong><br />

with very strong radiation was simulated with the heavy ion transport code FLUKA [43,44].<br />

In the production target up to 50% of the primary beam can react. But even these ions emerge from<br />

the target and the primary beam and most fragments are dumped inside the first part of the<br />

Pre-<strong>Separator</strong>, mainly in the beam catchers. For the realistic FLUKA simulation different scenarios<br />

where considered in which the beam after having passed the production target hits each beam<br />

catcher. Hitting mainly one catcher represents the worst case scenario for the nearby shielding. The<br />

cross section of the shielding around one of the beam catchers is depicted in Figure 2.4.163. A<br />

similar cross section is required in the whole first part of the Pre-<strong>Separator</strong> where the primary beam<br />

may be dumped. The effective dose rates resulting mainly from fast neutrons were calculated<br />

according to Ferrari and Pelliccioni [119].<br />

Figure 2.4.163: Cross section of the radiation shielding in the first part of the Pre-<strong>Separator</strong>. The result of a<br />

FLUKA simulation of the whole area shows the dose rate during highest intensity primary beam operation<br />

with 10 12 238 U/s hitting one of the beam catchers after having passed the production target. The reduction of<br />

fast neutrons by the inner iron and outer concrete shielding reduces the effective dose rates to a level below<br />

0.5 µSv/h.<br />

For the rest of the <strong>Super</strong>-FRS tunnel an analytical model has been developed. It is based on the<br />

measurements of double differential neutron yields originated from a 1 GeV/u uranium beam<br />

hitting a thick iron target, dose values can be estimated via the following formula:<br />

e d ⋅ρ<br />

1 −<br />

H ( r,<br />

ϑ)<br />

= H I<br />

( )<br />

0(<br />

ϑ)<br />

⋅ ⋅ λ ϑ<br />

2 ⋅<br />

r<br />

The dose (rate) H ( r,<br />

ϑ)<br />

is derived from the angular dependent constants ) ( H and ) (ϑ λ , the<br />

0 ϑ<br />

209

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