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Commit 41e812fb authored by Thomas Bock's avatar Thomas Bock :speech_balloon:
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sigma factor

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\section{Akkommodationskoeffizient}
\section{Akkommodationsfaktor}
((*set helper = Helper*))
((*set lang = Meta["lang"]*))
Der effektive Akkommodationskoeffizient wurde durch die Gleichung
Der effektive Akkommodationsfaktor wurde durch die Gleichung
\[
\sigma(p_\text{cal}) = \frac{1}{p_\text{cal}} \frac{\pi\rho d}{20} \sqrt{\frac{8 R T}{\pi M}} \left( -\frac{\dot{\omega}}{\!\omega} - \text{RD}(\omega) \right)
\]
......@@ -11,7 +11,7 @@ bestimmt. \(R\) ist die allgemeine Gaskonstante. \(p_\text{cal}\) bezeichnet den
((*for gas, struct in MeasurementData.items()*))
((*if loop.index == 1*))
((*for result_type, measurement_data in MeasurementData[gas].items()*))
Es wurde ein extrapolierter effektiver Akkommodationskoeffizient \(\sigma_0\) für \(p < \SI{1E-2}{\pascal}\) von
Es wurde ein extrapolierter effektiver Akkommodationsfaktor \(\sigma_0\) für \(p < \SI{1E-2}{\pascal}\) von
\[
\sigma_0 = \lim_{p_\text{cal}\rightarrow 0} \sigma(p_\text{cal}) = (((measurement_data.SigmaNull)))\quad (\text{(((helper["gas_trans"][gas][lang])))})
\]
......
\section{Accommodation coefficient}
\section{Accommodation factor}
((*set helper = Helper*))
((*set lang = Meta["lang"]*))
The effective accommodation coefficient was obtained by:
The effective accommodation factor was obtained by:
\[
\sigma(p_\text{cal}) = \frac{1}{p_\text{cal}} \frac{\pi\rho d}{20} \sqrt{\frac{8 R T}{\pi M}} \left( -\frac{\dot{\omega}}{\!\omega} - \text{RD}(\omega) \right)
\]
......@@ -12,7 +12,7 @@ primary standard.
((*for gas, struct in MeasurementData.items()*))
((*if loop.index == 1*))
((*for result_type, measurement_data in MeasurementData[gas].items()*))
For the calibration with the measurement gas (((helper["gas_trans"][gas][lang]))) the extrapolated effective accommodation coefficient
For the calibration with the measurement gas (((helper["gas_trans"][gas][lang]))) the extrapolated effective accommodation factor
\(\sigma_0\) for \(p < \SI{1E-2}{\pascal}\) was:
\[
\sigma_0 = \lim_{p_\text{cal}\rightarrow 0} \sigma(p_\text{cal}) = (((measurement_data.SigmaNull)))\quad (\text{(((helper["gas_trans"][gas][lang])))})
......
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