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Technical Design Report Super Fragment Separator

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DRAFT<br />

movable, but BC3 must be able to act like a slit to catch the primary beam also in cases where it is<br />

less than 15cm way from the optical axis.<br />

Figure 2.4.103: Trajectories of primary beams with different δp in steps of 2 % calculated with the ion-optical<br />

program GICOSY [42]. The red rays represent possible separation scenarios for uranium beams and the<br />

purple rays hold for lighter ions with Z < 9 to produce neutron-rich fragments. Note, due to the different scale<br />

in longitudinal and transverse direction the angles are not conformally represented.<br />

2.4.11.1.2 Separation of fragment beams<br />

Many Monte Carlo simulations of the primary and fragment beam distributions using the code<br />

MOCADI [6] were performed to make sure that the beam-catcher system is universal for exotic<br />

nuclear beam experiments. A special challenge is to cope with heavy primary beams still carrying<br />

electrons after penetration through the target. An example is presented in Figure 2.4.104, for a 238 U<br />

beam after passing a 4 g/cm 2 lithium target at 1500 MeV/u. The <strong>Super</strong>-FRS is set to separate 132 Sn<br />

fission fragments and the primary beam still populates mainly 3 charge states, 92+, 91+ and 90+.<br />

In principle, an efficient separation scheme relies on a large Bρ difference between the primary<br />

beam and the fragment beam, but in this case the beam catcher will reduce also the transmission of<br />

the selected fragments.<br />

Figure 2.4.104: Calculated beam spot of 238 U primary beam with three atomic charge states and of the<br />

fragment beam 132 Sn set. The beam catcher is moved in from the left hand side to intercept the primary<br />

beam.<br />

111

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