Regional‐scale modelling of the spatial distribution of surface and subsurface textural classes in alluvial soils using Markov chain geostatistics

Soil texture is directly associated with other soil physical and chemical properties and can affect crop yield, erodibility and water and pollutant movement. Thus, maps of soil textural class are valuable for agricultural management. Conventional spatial statistical methods do not capture the complex largescale spatial patterns of multi-class variables. Markov chain geostatistics (MCG) was recently proposed as a new approach for the conditional simulation of categorical variables. In this study, we apply an MCG algorithm to simulate the spatial distribution of textural classes of alluvial soils at five different depths in a 15-km 2 area on the North China Plain. Soil texture was divided into five classes – sand, sandy loam, light loam, medium loam and clay. Optimal prediction maps, simulated maps and occurrence probability maps for each depth were generated from sample data. Simulated results delineated the distribution of the five soil textural classes at the five depths and quantified related spatial uncertainties caused by limited sample size (total of 139 points). These results are not only useful for understanding the spatial distribution of soil texture in alluvial soils, but also provide valuable quantitative information for precision agriculture, soil management and studies on environmental processes affected by surface and subsurface soil textures.

[1]  Alex B. McBratney,et al.  Using AVHRR images for spatial prediction of clay content in the lower Namoi Valley of eastern Australia. , 2000 .

[2]  R. Olea Geostatistics for Natural Resources Evaluation By Pierre Goovaerts, Oxford University Press, Applied Geostatistics Series, 1997, 483 p., hardcover, $65 (U.S.), ISBN 0-19-511538-4 , 1999 .

[3]  Marc F. P. Bierkens,et al.  Application of indicator simulation to modelling the lithological properties of a complex confining layer , 1994 .

[4]  Clayton V. Deutsch,et al.  Cleaning categorical variable (lithofacies) realizations with maximum a-posteriori selection , 1998 .

[5]  Chuanrong Zhang,et al.  A comparative study of nonlinear Markov chain models for conditional simulation of multinomial classes from regular samples , 2008 .

[6]  Yuanchun Shi,et al.  APPLICATION OF THE MARKOV CHAIN THEORY TO DESCRIBE SPATIAL DISTRIBUTION OF TEXTURAL LAYERS , 1997 .

[7]  Chuanrong Zhang,et al.  A random-path markov chain algorithm for simulating categorical soil variables from random point samples , 2007 .

[8]  Yuanchun Shi,et al.  Markov-chain simulation of soil textural profiles , 1999 .

[9]  Weidong Li,et al.  Comparing a Fixed-Path Markov Chain Geostatistical Algorithm with Sequential Indicator Simulation in Categorical Variable Simulation from Regular Samples , 2007 .

[10]  P. Bogaert Spatial prediction of categorical variables: the Bayesian maximum entropy approach , 2002 .

[11]  L. Cockx,et al.  Identifying potential management zones in a layered soil using several sources of ancillary information , 2006 .

[12]  Weidong Li,et al.  Transiograms for Characterizing Spatial Variability of Soil Classes , 2007 .

[13]  Weidong Li,et al.  Markov Chain Random Fields for Estimation of Categorical Variables , 2007 .

[14]  Andre G. Journel,et al.  Conditional Indicator Simulation: Application to a Saskatchewan uranium deposit , 1984 .

[15]  Budiman Minasny,et al.  On digital soil mapping , 2003 .