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A measure of soil structure derived from water retention properties: A Kullback-Leibler Distance approach.

机译:由保水特性得出的土壤结构的一种度量:Kullback-Leibler距离方法。

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摘要

Water retention curves of structured soils reflect the combined effects of pore systems associated to a given distribution of particle sizes (texture) and those that are the result of rearrangement of soil particles into soil structural units. The main hypothesis of this work was that the entropic distance between structural and textural soil pore systems can be a measure of soil structure. It was also hypothesized that such distance can be derived from water retention curves by assuming that both pore systems follow lognormal distributions and that textural pore systems are the result of random arrangements of particles sizes. The entropic difference between the distributions of the two pore systems considered was derived as a Kullback-Leibler Distance or KLD using an explicit equation that uses the geometric means and standard deviations of pores and particle size distributions derived from water retention data and from information on clay, silt and sand content. Data on water retention and texture obtained for this study was supplemented with data from the literature and with data on 1468 soils from the US National Pedon Characterization database. The KLD concept was tested by comparing physically disturbed samples with undisturbed samples over a range of soil structure conditions. Values of KLD from younger soils along two chronosequences, and from compacted and/or degraded soils were smaller than those from older soils and non compacted or degraded soils. Also, KLD values of disturbed samples were lower than those of undisturbed samples. The use of KLD in a large dataset showed that KLD was linearly related to saturated hydraulic conductivity, which is an important hydraulic property. Also, KLD was an important grouping factor in a regression tree analysis for estimation of water content at -33 kPa and in clusters defined from a combination of field and morphological variables. The KLD measure is a promising tool to characterize soil structure. Future studies should consider incorporating KLD into pedotransfer functions or other predictive schemes aimed at improving the estimation of hydraulic properties, which are sensitive to soil structure.
机译:结构化土壤的保水曲线反映了与给定的粒径分布(纹理)相关的孔隙系统的综合作用,以及那些将土壤颗粒重新排列为土壤结构单元的结果。这项工作的主要假设是结构性和质地性土壤孔隙系统之间的熵距离可以衡量土壤结构。还假设通过假设两个孔隙系统都遵循对数正态分布并且纹理孔隙系统是粒径随机排列的结果,可以从保水曲线得出该距离。所考虑的两个孔隙系统的分布之间的熵差使用显式方程推导为Kullback-Leibler距离或KLD,该方程使用从保水数据和粘土信息中得出的孔隙的几何平均值和标准偏差以及粒径分布,泥沙含量。这项研究获得的保水性和质地数据得到了文献数据和美国国家Pedon特征数据库中1468种土壤数据的补充。通过在一系列土壤结构条件下比较物理扰动样本与未扰动样本来测试KLD概念。来自两个时间序列的较年轻土壤以及压实和/或降解土壤的KLD值小于较旧土壤和非压实或降解土壤的KLD值。而且,受干扰样本的KLD值低于未受干扰样本的KLD值。在大型数据集中使用KLD表明,KLD与饱和导水率线性相关,这是重要的水力特性。同样,KLD在回归树分析中是一个重要的分组因子,用于估计-33 kPa的水含量以及在根据田间和形态变量的组合定义的群集中。 KLD度量是表征土壤结构的有前途的工具。未来的研究应考虑将KLD纳入pedotransfer函数或其他旨在改善对土壤结构敏感的水力特性估计的预测方案中。

著录项

  • 作者

    Yoon, Sung Won.;

  • 作者单位

    Rutgers The State University of New Jersey - New Brunswick.;

  • 授予单位 Rutgers The State University of New Jersey - New Brunswick.;
  • 学科 Agriculture Soil Science.;Environmental Sciences.
  • 学位 Ph.D.
  • 年度 2009
  • 页码 145 p.
  • 总页数 145
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 土壤学;环境科学基础理论;
  • 关键词

  • 入库时间 2022-08-17 11:37:58

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