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首页> 外文期刊>Soil Science Society of America Journal >Fractal Analysis of Soil Water Desorption Data Collected on Disturbed Samples with Water Activity Meters
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Fractal Analysis of Soil Water Desorption Data Collected on Disturbed Samples with Water Activity Meters

机译:利用水分活度计对扰动样品上土壤水分解吸数据的分形分析

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We combined water activity meters and fractal modeling to facilitate rapid, physically based characterization of the soil water retention curve. Desorption data (6 points per sample) were collected in the tension (h) range 2.0 x 102 to 1.5 x 105 kPa using the gravimetric method to measure water content (w) and water activity meters to measure h. Thirty-two disturbed samples from a long-term nitrogen fertilization and tillage comparison study on a silt loam soil were analyzed. A new form of an established fractal equation was derived: w = ahD–3 – w/s, where a is a compound parameter including the bulk density (b) and air entry tension (ha), D is the mass fractal dimension, w is the density of water, and s is the particle density. This model was fitted to the measured water retention curves by nonlinear regression analysis. The a and D parameters were estimated, while w and s were fixed at 1.00 and 2.65 Mg m–3, respectively. Convergence was always achieved and the equation fitted the data extremely well; residual sums of squares ranged from 1.2 x 10–6 to 6.7 x 10–5, with a median value of 2.2 x 10–5. Estimates of a (0.62–0.74) and D (2.948–2.963) were physically reasonable, and sensitive to soil management practices. The a parameter increased, r = 0.80 (P < 0.01), (signifying decreasing b and/or ha) whereas D decreased, r = –0.75 (P < 0.01), (signifying more rapid capillary drainage) with increasing soil carbon content. Additional research is needed to test this approach on other soil types, and to assess the influence of soil disturbance and variations in s on the model's performance.
机译:我们将水分活度计和分形建模相结合,以方便地基于物理的对土壤保水量 曲线进行快速,快速的表征。使用张力计(h)在2.0 x 10 2 至1.5 x 10 5 kPa范围内收集 的解吸数据(每个样品6个点)。 重力法测量水含量(w),水活度 米测量h。分析了长期 氮肥对32个扰动样品的影响,对粉质 壤土的耕作进行了比较研究。建立分形 方程的新形式:w = ah D – 3 w / s ,其中a是 一个复合参数,包括堆积密度( b )和空气 进入张力(h a ),D是质量分形维数, w 是水的 密度, s 是颗粒密度。通过非线性 回归分析,将该模型 拟合到测得的保水曲线。估计a和D参数, ,而 w s 固定为1.00和2.65 Mg m –3 分别实现了 收敛,该方程非常适合 数据;残差平方和范围从1.2 x 10 –6 到6.7 x 10 -5 ,中位数为2.2 x 10 –5 。 a(0.62-0.74)和D(2.948-2.963) 的估计在物理上是合理的,并且对土壤管理 做法敏感。 a参数增加,r = 0.80(P <0.01), (表示减少 b 和/或h a ),而D减少,r = -0.75(P <0.01),(表示更快的毛细血管 排水)随着土壤碳含量的增加而增加。需要其他研究 对该方法在其他土壤类型上进行测试,并 评估土壤扰动和 s < / sup>关于模型的性能。

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  • 来源
    《Soil Science Society of America Journal》 |2004年第4期|1177-1184|共8页
  • 作者单位

    Dep. of Earth and Planetary Sci., Univ. of Tennessee, Knoxville, TN 37996-1410, USA,Dep. of Agronomy, Univ. of Kentucky, Lexington, KY 40546-0091, USA;

    Dep. of Plant Production, Univ. of Buenos Aires, 1417 Buenos Aires, and Nitragin Argentina S.A., Calle 10 y 11, Parque Industrial Pilar, 1629-Pilar, Buenos Aires, Argentina,Dep. of Agronomy, Univ. of Kentucky, Lexington, KY 40546-0091, USA;

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