True Coincidence Summing Correction in Gamma Spectroscopy
True Coincidence Summing Correction in Gamma Spectroscopy
True Coincidence Summing Correction in Gamma Spectroscopy
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precisely known energy and compar<strong>in</strong>g the measured peak position with energy<br />
irrespective of the number of nuclides present <strong>in</strong> the source. For any source, it should<br />
be ensured that the calibration energies cover the entire range over which the<br />
spectrum is to be used.<br />
In practice, the spectrum should be measured long enough to achieve good statistical<br />
precision for the peaks to be used for calibration.<br />
Figure-1.8 shows an energy calibration us<strong>in</strong>g Eu-152. 55 po<strong>in</strong>ts are plotted together<br />
with the best fit straight l<strong>in</strong>e though normally the spectrometer from which the data of<br />
Figure-1.8 were obta<strong>in</strong>ed would be calibrated only few po<strong>in</strong>ts marked. The data<br />
appear to fit the l<strong>in</strong>ear relationship very well.<br />
Figure 1.8 Energy Calibration.<br />
E (keV) = I+GC (1.4)<br />
Where I and C are <strong>in</strong>tercept and gradient of calibration l<strong>in</strong>e and C is the channel<br />
position. The applicability of equation 1.4 depends on the <strong>in</strong>tegral l<strong>in</strong>earity of gamma<br />
spectrometer system and the use to which the <strong>in</strong>formation is to be put. Over most of<br />
the spectrum, the errors are small and are most likely to occur at the extremes of the<br />
energy scale.<br />
1.7.2 Efficiency Calibration<br />
What is meant by efficiency depends on how it is used; three efficiencies can be<br />
considered;<br />
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