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Published online 20 November 2006
Published in Vadose Zone J 5:1222-1235 (2006)
DOI: 10.2136/vzj2006.0017
© 2006 Soil Science Society of America
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Sensitivity Analysis of the Nonparametric Nearest Neighbor Technique to Estimate Soil Water Retention

A. Nemesa,b,*, W. J. Rawlsb, Ya. A. Pachepskyc and M. Th. van Genuchtend

a Univ. of California, Dep. of Environmental Sciences, Riverside, CA 92521
b USDA-ARS Hydrology and Remote Sensing Lab., 10300 Baltimore Ave., Bldg. 007, BARC-West, Beltsville, MD 20705
c USDA-ARS Environmental Microbial Safety Lab., Powder Mill Road, Bldg. 173, BARC-East, Beltsville, MD 20705
d USDA-ARS George E. Brown Jr. Salinity Lab., 450 West Big Springs Rd., Riverside, CA 92501


Figure 1
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Fig. 1. Distribution of samples in the NRCS, HYPRES, and BRAZ data sets according to the NRCS textural triangle.

 

Figure 2
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Fig. 2. Estimation accuracy using three different weighting methods to make estimations for the NRCS (below) and HYPRES (above) test data sets.

 

Figure 3
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Fig. 3. Running root mean squared residuals (RMSR) for the (a) NRCS and (b) HYPRES test data sets for up to 200 ensembles using sand, silt, clay, bulk density, and organic matter content as input and water retention at –1500 kPa matric potential as output.

 

Figure 4
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Fig. 4. Correlation between the absolute values of the estimation errors and the actual distance values (di) of each of the k neighbors. Different data set sizes are averaged.

 

Figure 5
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Fig. 5. Correlation between the absolute values of the estimation errors and the actual distance values (di) of each of the k neighbors. Different data set sizes are expanded for the NRCS data set for estimating water retention at –1500 kPa matric potential.

 

Figure 6
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Fig. 6. Correlation between the absolute values (ABS) of the estimation errors and the distance values (di) of the sixth neighbor. Estimations are shown for estimating water retention at –1500 kPa matric potential for the NRCS test data set using 100 samples in the reference data set and all described inputs (sand, silt, clay content, bulk density, and organic matter content).

 

Figure 7
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Fig. 7. Sand and organic matter (OM) contents in the limited NRCS data subset used in Case Study 5. Data points symbolized by open circles (N = 2) are considered hypothetical outliers.

 

Figure 8
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Fig. 8. Mean root mean squared residual (RMSR) values and their standard deviations for estimating water retention at (above) –33 kPa and (below) –1500 kPa matric potential obtained using different scenarios to include outliers in the data. Outlier settings: 1 = outliers always in the reference data; 2 = outliers mixed in randomly; 3 = outliers always in the test data; 4 = outliers not in the data. Vertical bars represent ±1 standard deviation, based on 200 ensembles. SSC = sand, silt, and clay content; SSCBD = sand, silt, clay, and bulk density; SSCOM = sand, silt, clay, and organic matter contents; SSCBDOM = sand, silt, clay, and organic matter contents and bulk density.

 

Figure 9
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Fig. 9. Running input attribute weights to minimize estimation root mean squared residuals (RMSR) of (a) water retention at –33 kPa and (b) –1500 kPa matric potential. The model used sand, silt, and clay content, bulk density (Db), and organic matter (OM) content as input and 1600 samples in the reference data set.

 





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