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Commit 38d043ac authored by Matthias Bernien's avatar Matthias Bernien
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English version for gauge sensitivity

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\section{Result of the calibration}
The results of the measurements are given in the following table.
\(U(S)/S\) is the uncertainty of the expanded relative measurement uncertainty
with coverage factor \(k = 2\) at the time of calibration. Included is the repeatability of the measurement under
otherwise identical conditions (\(p_\text{cal}, T\)).
(((Device.Text.uncertainty)))
\printResultTable
\section{Gauge sensitivity}
The gauge sensitivity \(S\) was calculated according to:
\[S = \frac{i_\text{c} - i_\text{r}}{i_\text{e}\,p_\text{cal}}\]
with \(i_\text{c}\) the collector current at calibration pressure \(p_\text{cal}\), \(i_\text{r}\) the collector current
at residual pressure and \(i_\text{e}\) the emmission current. The gauge sensitivity during use \(S(T_\text{ch})\) is obtained
from the gas temperature \(T_\text{ch}\) (in kelvins)
via: \[S(T_\text{ch}) = S(T_0)\frac{T_0}{T_\text{ch}}\]
with \(T_0\) the gas temperature during calibration.
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