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Water, nitrogen and yield losses for a nonhomogeneous furrow set

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Irrigation and Drainage Systems

Abstract

Water distribution can be nonuniform along the furrow length under surface irrigation. This “down field” nonuniformity is combined with “inter-row” non-uniformity which is a consequence of differences in infiltration characteristics across the plot. Global nonuniformity of application depth causes variation of yield, drainage and nitrogen leaching. In addition to that, due to year-to-year variability of climate, irrigation depths range significantly (from 0 to 360 mm/season). The objective of this paper is to study the impact of the nonuniformity of irrigation-water distribution within a furrow plot on yield, water and nitrogen losses when climate variation is taken into account. Six maize vegetation seasons on a Chromic Luvisol soil in the Sofia region with varying irrigation requirements are considered. Irrigation water is distributed in relative terms over the plot at different levels of nonuniformity (coefficient of variation Cv ranging from 13 to 66%) by the FURMOD model. Water and nitrogen cycle and crop growth are simulated then compared at 30 representative points in the set with various “climate-irrigation nonuniformity” combinations by the CERES-maize model. It was established that non-uniformity of irrigation is not important in wet vegetation periods. The drier the irrigation season, the higher the yield loss and risk to environment due to nonuniformity of irrigation water distribution. In moderate and dry irrigation seasons it causes yield losses of 2–14%, significant variation (30% < Cv < 200%) of drainage, nitrogen leaching and residual soil nitrate over the furrow set. Surface irrigation performances can be improved by reducing lateral nonuniformity of stream advance.

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  1. N. Poushkarov Institute of Soil Science, 7, Shosse Bankya Street, Sofia, 1080, Bulgaria

    Zornitsa Popova

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  1. Zornitsa Popova
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Popova, Z. Water, nitrogen and yield losses for a nonhomogeneous furrow set. Irrig Drainage Syst 20, 1–21 (2006). https://doi.org/10.1007/s10795-006-5423-1

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  • DOI: https://doi.org/10.1007/s10795-006-5423-1

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