I have not yet got the overall architecture right, but the functions are
beginning to work.
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resources/katzenberger.txt
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resources/katzenberger.txt
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# I'm guessing this is Python
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# Saturated water vapor pressure in hPa, Magnus Formula
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# Parameters from Sonntag1990, for −45 °C ≤ T ≤ 60 °C (error ±0.35 °C).
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def saturatedVaporPressureMagnusSonntag1990(temperatureCelsius):
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a = 6.112
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b = 17.62
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c = 243.12
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saturatedVaporPressure = a * math.exp((b * temperatureCelsius) / (c + temperatureCelsius))
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return saturatedVaporPressure
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# Saturated water vapor pressure in hPa, Tetens Formula
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def saturatedVaporPressureTetens(temperatureCelsius):
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a = 6.1078
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b = 17.27
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c = 237.3
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saturatedVaporPressure = a * math.exp((b * temperatureCelsius) / (c + temperatureCelsius))
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return saturatedVaporPressure
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# Saturated water vapor pressure in hPa, Buck 1996 Formula
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def saturatedVaporPressureBuck1996(temperatureCelsius):
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if temperatureCelsius < 0:
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return 6.1115 * math.exp(
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(23.06 - temperatureCelsius / 333.7) * (temperatureCelsius / (279.82 + temperatureCelsius)))
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else:
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return 6.1121 * math.exp(
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(18.678 - temperatureCelsius / 234.5) * (temperatureCelsius / (257.14 + temperatureCelsius)))
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# Actual water vapor pressure in hPa
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def vaporPressure(relativeHumidity, temperatureCelsius):
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vaporPressure = relativeHumidity / 100.0 * saturatedVaporPressureBuck1996(temperatureCelsius)
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return vaporPressure
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# Absolute humidity in g/m³
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def absoluteHumidity(relativeHumidity, temperatureCelsius):
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molarMassOfWaterVapor = 18.01528
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universalGasConstant = 8314.46261815324
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zeroCelsiusInKelvin = 273.15
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absoluteHumidity = 10 ** 5 * molarMassOfWaterVapor / universalGasConstant * vaporPressure(relativeHumidity,
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temperatureCelsius) / (
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temperatureCelsius + zeroCelsiusInKelvin)
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return absoluteHumidity
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resources/wet-bulb-temp-eqn.png
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