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poster - International Conference of Agricultural Engineering

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Daily Penman-Monteith sensitivity analysis in many subclasses climates<br />

based on extended-De Martonne classification<br />

Bahram Bakhtiari 1* , Amin Baghizadeh<br />

1 Department <strong>of</strong> Water <strong>Engineering</strong>, College <strong>of</strong> Agriculture, Shahid Bahonar University <strong>of</strong><br />

Kerman, Kerman, Iran<br />

2<br />

<strong>International</strong> Center for Science, High Technology & Environmental Sciences, Kerman, Iran<br />

Corresponding Author. Email: Drbakhtiari@uk.ac.ir<br />

Abstract<br />

ASCE daily Penman-Monteith model used in reference evapotranspiration (ET o ) estimation,<br />

has many climatic parameters. To get useful results from the model, every parameter is<br />

required to have a sensible value. In this study, a local sensitivity analysis <strong>of</strong> the<br />

standardized daily ASCE Penman-Monteith evapotranspiration equation to time variation <strong>of</strong><br />

four climatic variables, net radiation (R n ), vapor pressure deficit (VPD), wind speed (U 2 ) and<br />

air temperature (T) have been realized. Four different types <strong>of</strong> subclasses <strong>of</strong> arid and<br />

semiarid climates in Kerman province (South east <strong>of</strong> Iran) have been studied using daily<br />

data over a 17-year period (1998-2005) database. The studied regions <strong>of</strong> Kerman province<br />

based on extended-De Martonne classification as follows: Baft (semiarid cool), Bam (arid<br />

moderate), Kerman (arid cool) and Jir<strong>of</strong>t (arid warm). The results showed that, sensitivity<br />

coefficients <strong>of</strong> studied climatic variables were positive in all stations. Net radiation was the<br />

most sensitive variable in general, followed by, vapor pressure deficit, wind speed and air<br />

temperature. The sensitivity <strong>of</strong> evapotranspimtion rates to changes in vapor pressure deficit,<br />

wind speed, and air temperature is less in arid warm area than in arid and semiarid cool<br />

regions.<br />

Keywords: Climate data, Daily Penman–Monteith, evapotranspiration, Sensitivity coefficients<br />

1. Introduction<br />

Precise quantifications <strong>of</strong> crop evapotranspiration (ET c ) in irrigated agriculture are<br />

consequential for scheduling irrigation. With increasing pressure on water resources from<br />

competing sectors, great emphasis has been placed on water use efficiency in irrigated<br />

fields (Hatfield et al., 1996), particularly in semiarid environment irrigation projects. Accurate<br />

estimation <strong>of</strong> ET c is also essential for optimizing crop production and management practices<br />

to minimize surface and groundwater degradation. The quantification <strong>of</strong> evapotranspiration is<br />

normally based on the determination <strong>of</strong> reference evapotranspiration (ET o ). Reference<br />

evapotranspiration is defined as ‘‘the rate <strong>of</strong> evapotranspiration from an extensive area <strong>of</strong><br />

0.08–0.15 m high, uniform, actively growing, green grass that completely shades the soil and<br />

is provided with unlimited water and nutrients’’ (Allen et al., 1994). More recently, Allen et al.<br />

(1998) elaborated on the concept <strong>of</strong> ET o , referring to an ideal 0.12 m high crop with a fixed<br />

surface resistance <strong>of</strong> 70 s m-1 and an albedo <strong>of</strong> 0.23. ET o is widely used to estimate crop<br />

water use and water requirements by using appropriate crop coefficients (K c ). The crop<br />

coefficient is a dimensionless number that is multiplied by the ET o value to arrive at a crop<br />

ET (ET c ) estimate; ET c = K c ×ET o . The K c represents the integrated effect <strong>of</strong> changes in leaf<br />

area, plant height, irrigation method, rate <strong>of</strong> crop development, crop planting date, leaf area,<br />

canopy resistance, albedo, soil and climate conditions, and management practices<br />

(Doorenbos and Pruitt 1977). Different equations have been developed in attempts to model<br />

ET o , including water budget (e.g., Guitjens, 1982), mass-transfer (e.g., Harbeck, 1962),<br />

combination (e.g., Penman, 1948), radiation (e.g., Priestley and Taylor, 1972), and<br />

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