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VI Reunião de Trabalho Física Nuclear.pdf - Sociedade Brasileira ...

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C2) 6.14.1"<br />

iz<br />

where<br />

Al le 2 0,<br />

er<br />

1,1777<br />

e<br />

x F(x) is Dawson's integral<br />

D<br />

Amt, ( E.,<br />

, N 1<br />

, N 2<br />

are normalization con.sts.<br />

, CIE E - E- 17.8<br />

In the above treatment absorption is not taken into<br />

account since it is implicitly assumed that one is consi<strong>de</strong>ring<br />

only the grazing C. We modify the above expression by .<br />

consi<strong>de</strong>ring the following estimate for the absorption<br />

A = expi—aL r 14,70) ch,j<br />

-A , An.)<br />

when, as implied, WE18 is the imaginary part of the E-18<br />

optical potential which is used rather wi<strong>de</strong>ly to <strong>de</strong>scribe the<br />

elastic scattering of 160 s-<br />

28 Si at small angles. The energy<br />

window associated with the round-trip a-transfer contribution<br />

)<br />

to the elastic scattering is i<strong>de</strong>ntified as the product A C ii ,<br />

which can be written as<br />

Ca)<br />

A ai.s- 4 E g. 1,4 (ai<br />

-1/2<br />

Figure (4) shows the result of applying Eq. (9) to<br />

the 160+ 28 Si system, both for the parity-in<strong>de</strong>pen<strong>de</strong>nt component<br />

of the anomalous E-window, Eq. (9) and the parity-<strong>de</strong>pen<strong>de</strong>nt<br />

window AC ( i 3 i I with C (3) calculated following the sarrepromdure<br />

115<br />

(8)<br />

(9)

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