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Potential evapotranspiration
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=== FAO 56 Penman–Monteith equation (1998) === The '''[[Penman–Monteith equation]]''' refines weather based [[evapotranspiration]] (ET) estimates of vegetated land areas. This equation was then derived by FAO for retrieving the potential evapotranspiration ET<sub>0</sub>. <ref>{{cite book |last=Allen |first=R.G. |author2=Pereira, L.S. |author3=Raes, D. |author4= Smith, M. |title=Crop Evapotranspiration—Guidelines for Computing Crop Water Requirements |url=http://www.fao.org/docrep/X0490E/x0490e00.HTM |accessdate=2007-10-08 |series=FAO Irrigation and drainage paper 56 |year=1998 |publisher=Food and Agriculture Organization of the United Nations |location=Rome, Italy |isbn=92-5-104219-5 }}</ref> It is widely regarded as one of the most accurate models, in terms of estimates. :<math> ET_0 = \frac{0.408 \Delta (R_n-G) + \frac{900}{T} \gamma u_2 \delta e }{\Delta + \gamma (1 + 0.34 u_2)} </math> :''ET''<sub>0</sub> = Potential evapotranspiration, Water volume evapotranspired (mm day<sup>−1</sup>) :Δ = Rate of change of saturation specific humidity with air temperature. (Pa K<sup>−1</sup>) :''R''<sub>n</sub> = Net [[irradiance]] (MJ m<sup>−2</sup> day<sup>−1</sup>), the external source of energy flux :''G'' = Ground heat flux (MJ m<sup>−2</sup> day<sup>−1</sup>), usually equivalent to zero on a day :''T'' = Air temperature at 2m height (K) :''u<sub>2</sub>'' = Wind speed at 2m height (m s<sup>−1</sup>) :δ''e'' = [[Vapor pressure]] deficit (kPa) :''γ'' = [[Psychrometric constant]] (''γ'' ≈ 66 Pa K<sup>−1</sup>) N.B.: The coefficients 0.408 and 900 are not unitless but account for the conversion from energy values to equivalent water depths: radiation [mm day<sup>−1</sup>] = 0.408 radiation [MJ m<sup>−2</sup> day<sup>−1</sup>].
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