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Evaluating soil moisture estimation from ground-penetrating radar hyperbola fitting with respect to a systematic timedomain reflectometry data collection in a boreal podzolic agricultural field

机译:评估穿地波雷达农业领域中穿地雷达双曲线拟合对系统时域反射仪数据收集的土壤湿度估计

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摘要

The upper 30 cm of the soil profile, which hosts the majority of the root biomass, can be considered as the shallow agricultural root zone of most temperate crops. The electromagnetic wave velocity in the soil obtained from reflection hyperbolas in ground-penetrating radar (GPR) data can be used to estimate soil moisture (SM). Finding shallow hyperbolas in a radargram and minimizing the subjective error associated with the hyperbola fitting are the main challenges in this approach. Nevertheless, we were motivated by the recent improvements of hyperbola fitting algorithms, which can reduce the subjective error and processing time. To overcome the difficulty of finding very shallow hyperbolas, we applied the hyperbola fitting method to reflections ranging from 27- to 50-cm depth using a 500-MHz centre-frequency GPR and compared the estimated moisture with vertically installed, 30-cm-long time-domain reflectometry (TDR) sensors. We also compared TDR and GPR sample areas in a 2-D plane using different GPR survey types and different hyperbola depths. SM measured with TDR and GPR were not significantly different according to Mann-Whitney's test. Our analyses showed that a root mean square error of 0.03 m(3) m(-3) was found between the two methods. In conclusion, the proposed method might be suitable to estimate SM with an acceptable accuracy within the root zone if the soil profile is fairly uniform within the application depth range.
机译:土壤剖面的上方30厘米处,拥有大部分根系生物量,可以视为大多数温带作物的浅农业根系。在探地雷达(GPR)数据中,由反射双曲线获得的土壤中的电磁波速度可用于估算土壤湿度(SM)。在雷达图中查找浅双曲线并最大程度地减少与双曲线拟合相关的主观误差是此方法的主要挑战。然而,我们对双曲线拟合算法的最新改进感到鼓舞,它可以减少主观误差和处理时间。为了克服查找非常浅的双曲线的困难,我们使用500 MHz中心频率GPR将双曲线拟合方法应用于27至50 cm深度的反射,并将估计的湿度与30 cm长的垂直安装进行比较时域反射(TDR)传感器。我们还使用不同的GPR调查类型和不同的双曲线深度在二维平面中比较了TDR和GPR样本区域。根据Mann-Whitney的检验,用TDR和GPR测得的SM没有显着差异。我们的分析表明,两种方法之间均方根误差为0.03 m(3)m(-3)。总之,如果土壤剖面在应用深度范围内相当均匀,则所提出的方法可能适合在根区域内以可接受的精度估算SM。

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