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Derivation of furrow geometry using entropy theory.

机译:利用熵理论推导沟槽几何。

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摘要

Furrow irrigation is one of the commonly used surface irrigation methods. Design of furrow irrigation requires determination of furrow geometry. The usual practice in irrigation design is to specify furrow geometry empirically, even though hydraulic principles can be applied to derive furrow geometry. This study derives irrigation furrow geometric parameters using entropy theory and evaluates these parameters with observations from nine field sites each with five irrigation events in a field laboratory. Comparison of computed geometric parameters and observed values shows a good agreement and points to the potential that entropy theory might have in irrigation modeling. Because entropy is a measure of uncertainty, the use of entropy theory may allow description of the uncertainty associated with furrow geometry and in turn with furrow irrigation efficiency.
机译:沟灌是常用的地面灌溉方法之一。犁沟灌溉的设计需要确定犁沟的几何形状。灌溉设计中的常规做法是根据经验指定沟槽几何形状,即使可以将水力原理应用于得出沟槽几何形状。这项研究使用熵理论推导了灌溉犁沟的几何参数,并通过在一个野外实验室对9个野外站点的观测进行评估,评估了这些参数。计算的几​​何参数和观测值的比较显示出很好的一致性,并指出了熵理论在灌溉模型中可能具有的潜力。因为熵是不确定性的量度,所以熵理论的使用可以允许描述与犁沟几何形状相关的不确定性,进而与犁沟灌​​溉效率相关。

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