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1 - IAEA Nuclear Data Services

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- 102 -<br />

approximated by linear interpolation.<br />

The errors in Table I take into account the statistical errors<br />

on the fission tracks measure and the errors due to all intro­<br />

duced corrections.<br />

The behaviour of the a and b coefficients with energy is that<br />

provided by Bohr's hypothesis near photofission threshold [6}•<br />

The coefficient c is small but different from zero; statistical<br />

errors are too big to give its behaviour with energy.<br />

We have made also a quantitative analysis of the angular distri­<br />

bution coefficients introducing the following simplifying hypo­<br />

thesis: The states which can contribute to the photofission in<br />

our energy interval are 1 k=0, 1~k=1 dipole absorption, and<br />

2 k=0, quadrupole absorption (k is the projection of the total<br />

angular momentum of the nucleus on the symmetry axis), but the<br />

state 2 k=0 gives a constant contribution, in our energy inter­<br />

val, corresponding to 0.06 of cr ; indicating with c", cr~<br />

respectively the cross-sections for the states l""k=0, 1~k=1;<br />

the coefficients a and b of the angular distribution W( ©) can<br />

be expressed by<br />

a , 3 °'l<br />

4 a<br />

tot<br />

a<br />

; 1 3 O<br />

2<br />

b + - a = — 4 ^<br />

tot<br />

.<br />

Using, besides, the fission cross-section formula available<br />

for energies near fission threshold, see papers [7] and [Vj,<br />

U f<br />

E B_u<br />

a = const I e T /(l+^-^)dUf (1)<br />

' o p<br />

where the first factor in the integral measures the chance of<br />

concentrating an amount of energy Up on the fission oscillation<br />

rather than on the other degrees of freedom, and the second<br />

factor is the fission barrier penetration given by Hill and

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