Malone Brendan P, McBratney Alex B, Minasny Budiman
Sydney Institute of Agriculture, The University of Sydney, Eveleigh, NSW, Australia.
PeerJ. 2018 Apr 16;6:e4659. doi: 10.7717/peerj.4659. eCollection 2018.
Soil colour is often used as a general purpose indicator of internal soil drainage. In this study we developed a necessarily simple model of soil drainage which combines the tacit knowledge of the soil surveyor with observed matrix soil colour descriptions. From built up knowledge of the soils in our Lower Hunter Valley, New South Wales study area, the sequence of well-draining → imperfectly draining → poorly draining soils generally follows the colour sequence of red → brown → yellow → grey → black soil matrix colours. For each soil profile, soil drainage is estimated somewhere on a continuous index of between 5 (very well drained) and 1 (very poorly drained) based on the proximity or similarity to reference soil colours of the soil drainage colour sequence. The estimation of drainage index at each profile incorporates the whole-profile descriptions of soil colour where necessary, and is weighted such that observation of soil colour at depth and/or dominantly observed horizons are given more preference than observations near the soil surface. The soil drainage index, by definition disregards surficial soil horizons and consolidated and semi-consolidated parent materials. With the view to understanding the spatial distribution of soil drainage we digitally mapped the index across our study area. Spatial inference of the drainage index was made using Cubist regression tree model combined with residual kriging. Environmental covariates for deterministic inference were principally terrain variables derived from a digital elevation model. Pearson's correlation coefficients indicated the variables most strongly correlated with soil drainage were topographic wetness index (-0.34), mid-slope position (-0.29), multi-resolution valley bottom flatness index (-0.29) and vertical distance to channel network (VDCN) (0.26). From the regression tree modelling, two linear models of soil drainage were derived. The partitioning of models was based upon threshold criteria of VDCN. Validation of the regression kriging model using a withheld dataset resulted in a root mean square error of 0.90 soil drainage index units. Concordance between observations and predictions was 0.49. Given the scale of mapping, and inherent subjectivity of soil colour description, these results are acceptable. Furthermore, the spatial distribution of soil drainage predicted in our study area is attuned with our mental model developed over successive field surveys. Our approach, while exclusively calibrated for the conditions observed in our study area, can be generalised once the unique soil colour and soil drainage relationship is expertly defined for an area or region in question. With such rules established, the quantitative components of the method would remain unchanged.
土壤颜色常被用作土壤内部排水的通用指标。在本研究中,我们开发了一个必然简单的土壤排水模型,该模型将土壤测量员的隐性知识与观测到的土壤基质颜色描述相结合。基于我们在新南威尔士州下猎人谷研究区域对土壤的积累知识,排水良好→排水不完全→排水不良的土壤序列通常遵循红色→棕色→黄色→灰色→黑色土壤基质颜色的顺序。对于每个土壤剖面,根据与土壤排水颜色序列参考土壤颜色的接近程度或相似性,在5(排水非常良好)到1(排水非常不良)的连续指数上对土壤排水进行估计。每个剖面的排水指数估计在必要时纳入了对土壤颜色的全剖面描述,并进行了加权,使得对土壤深层颜色的观测和/或主要观测层位比土壤表层附近的观测更受重视。土壤排水指数根据定义不考虑表层土壤层位以及固结和半固结的母质。为了了解土壤排水的空间分布,我们在研究区域对该指数进行了数字化绘图。排水指数的空间推断使用了Cubist回归树模型结合残差克里金法。确定性推断所用的环境协变量主要是从数字高程模型导出的地形变量。皮尔逊相关系数表明,与土壤排水相关性最强的变量是地形湿度指数(-0.34)、中坡位置(-0.29)、多分辨率谷底平坦度指数(-0.29)和到河网的垂直距离(VDCN)(0.26)。通过回归树建模,得出了两个土壤排水的线性模型。模型的划分基于VDCN的阈值标准。使用预留数据集对回归克里金模型进行验证,得到的均方根误差为0.90个土壤排水指数单位。观测值与预测值之间的一致性为0.49。鉴于绘图的比例尺以及土壤颜色描述固有的主观性,这些结果是可以接受的。此外,我们研究区域预测的土壤排水空间分布与我们通过连续实地调查建立的心智模型相契合。我们的方法虽然专门针对我们研究区域观测到的条件进行了校准,但一旦为相关区域或地区巧妙地定义了独特的土壤颜色与土壤排水关系,就可以进行推广。建立这样的规则后,该方法的定量部分将保持不变。