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Fission Product Yield Data for the Transmutation of Minor Actinide ...

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4.2.2.5. Principal peak curves<br />

The pair <strong>of</strong> principal peak curves is <strong>the</strong> main<br />

contributor to <strong>the</strong> mass distribution <strong>for</strong> both high<br />

and low energy fission. Equations <strong>for</strong> s 1,5 and D 1,5<br />

were derived that represent both low and high<br />

energy fission reactions. The equations are<br />

dependent on both Z F and PE, as shown in<br />

Table 4.2.1, Eq. (4.2.3), while <strong>the</strong> energy<br />

dependences are shown in Figs 4.2.11 and 4.2.12.<br />

The intensities <strong>of</strong> <strong>the</strong>se curves (Y 1,5 ) were adjusted<br />

(normalized) so that <strong>the</strong> sum <strong>of</strong> intensities <strong>of</strong> all<br />

curves was 200%.<br />

4.2.2.6. Inner peak curves<br />

The yield <strong>of</strong> <strong>the</strong> pair <strong>of</strong> inner peak curves<br />

(Y 2,4) decreases with PE and goes to zero when PE<br />

is approximately >20 MeV, as shown in Fig. 4.2.14.<br />

Those inner peak curves are narrow, as shown in<br />

Fig. 4.2.15, and represent <strong>the</strong> sharp change in yields<br />

that occurs below <strong>the</strong> heavy mass number (A H =<br />

130) and above <strong>the</strong> light complement (<strong>the</strong>se curves<br />

replace <strong>the</strong> exponential functions used previously<br />

[4.2.4]).<br />

Mass numbers (A 4 ) at <strong>the</strong> maxima <strong>of</strong> <strong>the</strong><br />

heavy inner peak curves were determined, and a<br />

function (Eq. (4.2.3), Table 4.2.1) was fitted to <strong>the</strong><br />

values by <strong>the</strong> least squares method. The resulting<br />

126<br />

FIG. 4.2.13. Y¢ 3 function, Y¢ 3 = Y 3 – f(A f ). FIG. 4.2.14. Y¢ 2.4 – f(Z p ) function.<br />

FIG. 4.2.15. Average s¢ 2,4 = 2.45 ± 0.05.<br />

parameter values <strong>for</strong> <strong>the</strong> function are given in Table<br />

4.2.1. The displacements (D 2 and D 4 ) were <strong>the</strong>n<br />

calculated from <strong>the</strong> function using Eq. (4.2.5) in <strong>the</strong><br />

footnotes to Table 4.2.1. Figure 4.2.16 shows <strong>the</strong>

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