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Hydrologic Losses - Evaporation

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1 Hydrologic Losses - Evaporation
Learning Objectives Be able to calculate Evaporation from a lake or reservoir using the following methods Energy Balance (p304) Aerodynamic Method (p307) Combined Method (p309) Priestley-Taylor (p309) Be able to select a method appropriate for the information available

2 Why do we care about Evaporation and Transpiration (ET) ?
70% of precipitation that falls on the US is evaporated Water vapor role in atmospheric circulation, land feedback to atmosphere, understanding and predicting climate change Q=P-ET. P-ET is the water available for use ET "loss" supports ecosystems and agriculture Reservoir losses The antecedent "wetness" that determines what happens to runoff depends on ET

3 Energy Balance at the Earth Surface
Rn = G + Hs+ LE Latent Heat of Vaporization J/kg LE = lvwE J/m2/s or W/m2 From Mays, 2011, Ground and Surface Water Hydrology

4 Evaporation Example (7.3.1)
Given net radiation of 185 W/m2, air temperature 28.5 C, RH=55%, wind speed = 2.7 m/s at height of 2 m Calculate Evaporation by Energy balance (assuming Hs and G are zero) Aerodynamic method Combined method Priestley-Taylor method

5 Aerodynamic Method (p307)
Evaporation rate as a function of water vapor pressure gradient and turbulent transport Primary inputs u – wind speed typically at 2 m es – saturation vapor pressure at the surface ea – vapor pressure of the air, depends on temperature and relative humidity B(u) depends on wind and surface roughness Does not require Energy information

6 Boundary Layer Aerodynamics
From Chow et al., 1988

7 Combined Method (Penman) (p309)
Vapor pressure deficit (drying power of the air) Equation in text missing exponent 2 Does not require surface information – uses only meteorological information

8 Priestley – Taylor Method (p309)
~70% ~30%

9 Method Information Requirements
Mass Transfer Energy Balance Combination RN

10 Summary Energy exchanges and energy balance
Turbulent diffusion into the atmosphere Adjustment and balance RN + - Conditions adjust to varying inputs. Calculations can interpret measurement, but should not be used to predict the effect of changing one variable without considering the adjustments of connected variables


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