Potential Temperature Equation:
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Potential temperature (θ) is the temperature that an air parcel would have if it were adiabatically brought to a standard reference pressure, typically 1000 hPa. It's a fundamental concept in atmospheric science that allows comparison of air temperatures at different pressure levels.
The calculator uses the potential temperature equation:
Where:
Explanation: The equation accounts for the temperature change that would occur if an air parcel were compressed or expanded adiabatically to the reference pressure level.
Details: Potential temperature is a conserved property in adiabatic processes, making it invaluable for atmospheric analysis, weather forecasting, and climate studies. It helps identify stable and unstable atmospheric layers.
Tips: Enter temperature in Kelvin, pressures in Pascals, and the appropriate constants. Default values are provided for dry air (R = 287 J/kg·K, cp = 1004 J/kg·K). All values must be positive.
Q1: Why use potential temperature instead of actual temperature?
A: Potential temperature accounts for pressure effects, allowing direct comparison of air parcels at different altitudes without the confounding factor of pressure differences.
Q2: What is a typical reference pressure?
A: In meteorology, 1000 hPa (100,000 Pa) is the standard reference pressure for potential temperature calculations.
Q3: How does potential temperature relate to atmospheric stability?
A: When potential temperature increases with height, the atmosphere is stable. When it decreases with height, the atmosphere is unstable.
Q4: Can this calculator be used for moist air?
A: This calculator uses the dry air formula. For moist air, virtual temperature and modified constants should be used for greater accuracy.
Q5: What are typical values for R and cp?
A: For dry air, R ≈ 287 J/kg·K and cp ≈ 1004 J/kg·K. These values vary slightly with temperature and composition.