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ORNL-1816 - the Molten Salt Energy Technologies Web Site

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ANP QUARTERLY PROGRESS REPORT<br />

reactor fuel systems because it is essential that<br />

<strong>the</strong> exact amount of fuel in <strong>the</strong> reactor be known<br />

at all times. One good way of measuring <strong>the</strong><br />

quantity of liquid in <strong>the</strong> tank would be to support<br />

<strong>the</strong> tank on two Hogan Thrustorq units. This<br />

should give an instantaneous measure of <strong>the</strong> weight<br />

of <strong>the</strong> tank to an accuracy of 1% of full-scale<br />

reading.<br />

Design work is under way on a system to fill <strong>the</strong><br />

a bove-s peci f ied requirements. Complete tests of<br />

mockups of proposed designs will be made before<br />

<strong>the</strong> final design is chosen.<br />

DESIGN PHYSICS<br />

W. K. Ergen<br />

Reactor Engineering Division<br />

The compari son between mu ltigroup calculations<br />

and critical experiments on three-region reflector-<br />

moderated reactors has shown a certain amount of<br />

discrepancy, which must be overcome by adjusting<br />

<strong>the</strong> constants used in <strong>the</strong> calculations. Investi-<br />

gations were made with <strong>the</strong> ultimate aim of ob-<br />

taining simpler expressions for <strong>the</strong> critical mass<br />

and power distribution for reflector-moderated<br />

reactors. This was done in <strong>the</strong> hope that <strong>the</strong>se<br />

simpler expressions could be fitted to <strong>the</strong> experi-<br />

ments by adjusting of constants and that this<br />

fitting might be as satisfactory as <strong>the</strong>one employed<br />

for <strong>the</strong> multigroup calculations. The three-group<br />

ORACLE calculations of <strong>the</strong> approach to criti-<br />

cality of <strong>the</strong> ARE (see Sec. 1) gave a satisfactory<br />

explanation of <strong>the</strong> strange results observed during<br />

<strong>the</strong> experiment. An example of <strong>the</strong> calculations<br />

performed for <strong>the</strong> ART is <strong>the</strong> following calculation<br />

of <strong>the</strong> activation of <strong>the</strong> lnconel core shells.<br />

Activation of <strong>the</strong> lnconel Core Shells<br />

H. W. Bertini<br />

Aircraft Reactor Engineering Division<br />

An attempt was made to estimate <strong>the</strong> activity of<br />

<strong>the</strong> lnconel core shells on <strong>the</strong> inside of a 60-Mw<br />

reflector-moderated reactor after <strong>the</strong> reactor had<br />

been operating for 1000 hr. The activity will<br />

come from two main sources: <strong>the</strong> activity of <strong>the</strong><br />

cobalt in <strong>the</strong> lnconel and <strong>the</strong> activity of <strong>the</strong> fission<br />

26<br />

fragments that strike <strong>the</strong> lnconel and remain <strong>the</strong>re.<br />

The method described below for obtaining <strong>the</strong><br />

estimate gives an order of magnitude of <strong>the</strong> total<br />

activity. Reasonable approximations are used to<br />

simplify <strong>the</strong> calculations, and, in this way, many<br />

of <strong>the</strong> details that a more complete analysis would<br />

require are circumvented, and yet <strong>the</strong> required<br />

accuracy of <strong>the</strong> calculations is maintained.<br />

To obtain <strong>the</strong> activity due to <strong>the</strong> cobalt, <strong>the</strong><br />

total flux at <strong>the</strong> surface of <strong>the</strong> lnconel is obtained.<br />

This flux is multiplied by <strong>the</strong> product of <strong>the</strong><br />

microscopic cross section of cobalt times <strong>the</strong> total<br />

number of cobalt atoms in <strong>the</strong> core shells. This<br />

gives <strong>the</strong> total number of cobalt atoms being<br />

activated per second. Multiplication of this<br />

number by 1000 hr gives <strong>the</strong> total number of cobalt<br />

atoms activated during <strong>the</strong> reactor lifetime. Since<br />

<strong>the</strong> half life of cobalt is so long (5 years) com-<br />

pared with <strong>the</strong> reactor lifetime, <strong>the</strong> decay of <strong>the</strong><br />

excited cobalt atoms can be assumed to be con-<br />

stant, and <strong>the</strong>refore <strong>the</strong> disintegration rate can be<br />

taken as AN, where A is <strong>the</strong> decay constant of<br />

cobalt, and N is <strong>the</strong> total number of cobalt atoms<br />

activated during <strong>the</strong> lifetime of <strong>the</strong> reactor.<br />

The following values were used for <strong>the</strong> calcula-<br />

tions:<br />

Reactor power = 6 x lo7 w<br />

Total mass of U235 in <strong>the</strong> core = 2,5 x lo4 g<br />

Density of lnconel = 8 g/cm3<br />

Weight per cent of cobalt in <strong>the</strong> lnconel = 0.1%<br />

Half life of cobalt = 5 years<br />

Average flux at <strong>the</strong> surface of <strong>the</strong> reactor,<br />

- -<br />

+s=2 x $reactor<br />

1 curie = 3 x 10" decays/rec<br />

0: = 550 barns<br />

= 35 barns<br />

The total mass of lnconel in <strong>the</strong> core shells of<br />

<strong>the</strong> reactor is approximated by <strong>the</strong> mass of two<br />

spherical lnconel shells, one with a 15-cm radius<br />

and <strong>the</strong> o<strong>the</strong>r with a 25-cm radius, each shell<br />

being 0.3 cm thick. Then,<br />

I<br />

, t

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