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Agricultural Drought Indices - US Department of Agriculture

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alance models cannot be applied for all conditions because <strong>of</strong> their empirical limitations, requiring<br />

local calibration.<br />

The objective <strong>of</strong> this chapter is to present the basic concepts <strong>of</strong> the water balance process for<br />

agricultural purposes, and discuss the strengths, weaknesses, and limitations <strong>of</strong> some water<br />

balance models used for monitoring agricultural droughts based on indices.<br />

Water Balance Basic Concepts<br />

Water balance is conceptually the balance between the inputs and outputs <strong>of</strong> water <strong>of</strong> reservoirs,<br />

which can be a body <strong>of</strong> water, a catchment, or a volume <strong>of</strong> soil. For agricultural purposes, the<br />

water balance is normally determined for a volume <strong>of</strong> soil, following the principles <strong>of</strong> the law <strong>of</strong><br />

conservation <strong>of</strong> mass: any change in the water content <strong>of</strong> the soil during a specific period <strong>of</strong> time is<br />

equal to the difference between the amount <strong>of</strong> water added to and withdrawn from the soil volume<br />

(Zhang et al. 2002).<br />

Figure 1 shows the main components <strong>of</strong> the water balance for an agricultural field, as presented by<br />

Zhang et al. (2002). The main water inputs are represented by rainfall (R) and capillary rise (CR),<br />

whereas soil evaporation (E), transpiration (T), and deep drainage (DD) are considered the main<br />

processes <strong>of</strong> water output. Surface run <strong>of</strong>f (Ro) and subsurface (lateral) flow (SSF) occur both<br />

ways (in and out) and represent the horizontal flow <strong>of</strong> water when soil is saturated.<br />

The computation <strong>of</strong> all components <strong>of</strong> the water balance results in the change <strong>of</strong> soil water storage<br />

(∆SWS), which can be positive when the inputs are greater than the outputs or negative when the<br />

opposite is observed. The complete water balance equation is usually expressed as<br />

±∆SWS = R + CR – E – T – DD ± Ro ± SSF (1)<br />

The water balance equation above has a clear conceptual basis and seems simple in principal, but<br />

in practice it is difficult to measure or estimate each <strong>of</strong> the components. Although rainfall (R) and<br />

evapotranspiration (E + T) can be relatively easy to measure or estimate, CR, DD, Ro, and SSF<br />

are more complex to determine, requiring site specific measurements <strong>of</strong> soil water movement.<br />

Transpiration<br />

Rainfall<br />

Soil<br />

evaporation<br />

Root<br />

Zone<br />

Deep<br />

drainage<br />

Infiltration<br />

∆SWS<br />

Capilar<br />

rise<br />

Run<strong>of</strong>f<br />

Lateral<br />

flow<br />

Figure 1. Schematic representation <strong>of</strong> the water balance for a cultivated volume <strong>of</strong> soil. ∆SWS = soil<br />

water storage variation. Adapted from Zhang et al. (2002).<br />

124

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