1 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 In Situ Characterization of Soil Clay Content with Visible Near-Infrared Diffuse Reflectance Spectroscopy Travis H. Waiser, Cristine L.S. Morgan*, David J. Brown, and C. Tom Hallmark T.H. Waiser, C.L.S. Morgan, and C.T. Hallmark Dep. of Soil and Crop Sciences, Texas A&M University, 2474 TAMU, College Station, TX 77843-2474. D. J. Brown, Dep. of Land Resources and Environmental Sciences, Montana State University, PO Box 173120, Bozeman, MT 59717-3120. Received 06 June 2006. *Corresponding author ([email protected]). KEYWORDS Diffuse reflectance spectroscopy; in situ; VNIR; PLS regression; clay content; water potential ACKNOWLEDGEMENTS The authors would like to thank the Texas Water Resource Institute and Texas 17 Agricultural Experiment Station for their financial support. The extension agents from 18 Erath and Comanche County, Texas were instrumental in putting us in contact with 19 landowners of the study sites. We appreciate the work the Texas Agricultural 20 Experiment Station Soil Characterization Laboratory did in running some of the analyses 21 especially Dr. Richard Drees and Ms. Donna Prochaska. 2 22 In Situ Characterization of Soil Clay Content with Visible Near-Infrared 23 Diffuse Reflectance Spectroscopy 24 ABSTRACT 25 Visible and near-infrared (VNIR, 400-2500 nm) diffuse reflectance spectroscopy 26 (DRS) is a rapid, proximal-sensing method that has proven useful in quantifying 27 constituents of dried and ground soil samples. However, very little is known about how 28 DRS performs in a field setting on soils scanned in-situ. The overall goal of this research 29 was to evaluate the feasibility of VNIR-DRS for in situ quantification of clay content of 30 soil from a variety of parent materials. Seventy-two soil cores were obtained from six 31 fields in Erath and Comanche Counties, Texas. Each soil core was scanned with a visible 32 near-infrared spectrometer, with a spectral range of 350-2500 nm, at four different 33 combinations of moisture content and pre-treatment: field-moist in situ, air-dried in situ, 34 field-moist smeared in situ, and air-dried ground. The VNIR spectra were used to predict 35 total and fine clay content of the soil using partial least squares (PLS) regression. The 36 PLS model was validated with 30% of the original soil cores that were randomly selected 37 and not used in the calibration model. The validation clay predictions had a root mean 38 squared deviation (RMSD) of 61 g kg-1 and 41 g kg-1 dry soil for the field-moist and air- 39 dried in situ cores, respectively. The RMSD of the air-dry ground samples was between 40 the two in situ RMSDs and comparable to values in the literature. Smearing the samples 41 increased the field-moist in situ RMSD to 74 g kg-1. Whole-field holdout validation 42 results showed that soils from all parent materials need to be represented in the 43 calibration samples for maximum predictability. In summary, DRS is an acceptable 3 44 technique for rapidly measuring soil clay content in situ at variable water contents and 45 parent materials. 46 47 Abbreviations: DRS, diffuse reflectance spectroscopy; N, the total number of samples in 48 the validation data; PLS, partial least squares; RMSD, root mean squared deviation; RPD, 49 ratio of standard deviation to RMSD; SD, standard deviation; VNIR, visible and near- 50 infrared; Ypred, predicted values of the validation set using the PLS model; and Ymeas, 51 laboratory measurements of the validation set. 52 53 54 INTRODUCTION The resolution of a 1:24,000 scale soil survey map is too coarse to capture soil 55 variability within soil mapping units and transitions between soil mapping units. 56 However, soil maps that capture soil variability at a 10-50-m scale are necessary for 57 resource management such as, precision agriculture, non-point source pollution 58 modeling, and resource use planning (Pachepsky et al., 2001; Ellert et al., 2002). 59 Researchers have used external landscape features such as terrain modeling, soil surface 60 reflectance, vegetative cover, and rapid surface sensing techniques like electromagnetic 61 devices to capture the spatial variability of soil properties across landscapes followed by 62 collecting soil cores and laboratory analyses of those cores for model calibration and 63 validation (Moore et al., 1993; Sudduth et al., 1997; Zhu et al., 1997, McBratney et al., 64 2003, Zhu et al., 2004). Each of these methods has the advantage of creating a high- 65 resolution map of horizontal soil variability, but is limited in the ability to get high- 66 resolution, vertical soil information. Soil profile (vertical) information is limited by the 4 67 capacity to collect and analyze soil cores. Model calibration and validation are currently 68 the weak points in digital soil mapping because collecting and analyzing soil cores to 69 capture vertical variability is time consuming and cost prohibitive. For example, current 70 laboratory soil analyses can take several weeks to months for each soil pedon and cost 71 upwards of $2,000. The lack of soil sensors that can rapidly quantify soil profile 72 information demonstrates the need to find new methods for soil mapping. 73 A proximal soil sensor that might be useful for rapidly quantifying soil profile 74 information in the field is visible and near-infrared diffuse reflectance spectroscopy 75 (VNIR-DRS). Recent research has shown the effectiveness of VNIR-DRS in providing a 76 non-destructive rapid prediction of soil physical, chemical, and biological properties of 77 air-dried ground soil samples in the laboratory (Shepherd and Walsh, 2002). In the VNIR 78 spectrum, absorptions by water bonds associated with clay content and other bonding 79 associated with clay type provide the opportunity to use VNIR for quantifying clay 80 information in soil. Previous research on air-dried, ground soil samples has shown VNIR 81 predictions of soil clay content with r2-values ranging from 0.56 to 0.91 and RMSD’s 82 ranging from 23 to 11 g kg-1 (Ben-Dor and Banin, 1995; Janik et al., 1998, Shepherd and 83 Walsh, 2002; Islam et al., 2003; Sorensen and Dalsgaard, 2005; Brown et al., 2006). Air- 84 drying and grinding the soil sample prior to scanning is believed to improve prediction 85 accuracy of DRS-based models. Air-drying the sample reduces the intensity of bands that 86 are related to water so signals associated with other soil properties are not masked or 87 hidden. Additionally, particle size affects accuracy of the spectral scan. Smaller particles 88 increase reflectance scatter, which reduces the absorption peak height (Workman and 5 89 Shenk, 2004). Soil homogenization, accomplished while grinding, may also be beneficial 90 when scanning with VNIR-DRS. 91 The determination of clay content by VNIR measurements is possible in part due 92 to the distinctive spectral signatures of common clay minerals. The spectral signatures 93 include overtones and combination bands that occur from chemical bonds within soil 94 minerals (Hunt and Salisbury, 1970; Clark, 1999). For example, kaolinite, smectite, and 95 muscovite occur in the clay fraction of soils and have distinct spectral absorption 96 features. Kaolinite [Al2Si2O5(OH)4] is an aluminum silicate with two very strong 97 hydroxyl bands near 1400 nm, OH stretch, and 2200 nm, OH stretch Al-OH bend 98 combination (Hunt and Salisbury, 1970; Clark et al., 1990). Smectite (montmorillonite) 99 [M+0.3Al2.7Si3.3O10(0H)2; M=Ca2+, Mg2+, K+, etc.] has two very strong water bands around 100 1400 and 1900 nm from molecular water and another at 2200 nm (Hunt and Salisbury, 101 1970; Goetz et al., 2001). Muscovite [KAl3Si3O10 (OH)2] displays hydroxyl bands at 102 1400 nm and between 2200 to 2600 nm (Hunt and Salisbury, 1970). Brown et al. (2006) 103 built a VNIR calibration for clay minerals and was able to predict kaolinite and 104 montmorillonite within one ordinal unit from X-ray diffraction data 96% and 88% of the 105 time, respectively. Goetz et al. (2001) investigated using NIR spectroscopy to measure 106 smectite content in selected Colorado soils (r=0.83). Because the literature shows VNIR 107 absorbance associated with clay mineralogy, one may expect that the wavebands 108 significant to predicting soil clay content to be similar to mineralogy wavebands. 109 There have been few reported studies of in situ VNIR-DRS soil characterization. 110 Sudduth and Hummel (1993) tested a portable near-infrared (NIR) spectrometer to 111 measure soil properties in situ on the fly. Their research concluded that VNIR-DRS 6 112 could be used to accurately predict cation exchange capacity, soil organic matter, and 113 moisture content in the laboratory, but the technique was not sufficiently accurate at 114 quantifying soil organic matter in a furrow. The poor prediction with this in situ 115 technique was attributed to movement of the soil past the spectrometer. Hence low 116 prediction accuracy for in situ scanning may be avoided by holding the spectrometer 117 scanning device more stable, and by holding the soil stationary while scanning. 118 In the field, DRS measurements may not work as well as laboratory DRS 119 measurements because of potential problems that have not been addressed by research on 120 air-dried ground soils. The potential problems that may reduce the prediction accuracy of 121 in situ DRS analysis include, varying amounts of soil moisture, varying particle size and 122 aggregation, smearing of soil surfaces, small scale heterogeneity (mottles, accumulations, 123 and redox features), and geographic regionality of calibration models. Sudduth and 124 Hummel (1993) indicated that local buried residue and roughness of the soil surface 125 caused a reduction in their prediction accuracies. Smearing of the soil causes reflectance 126 properties to change, possibly altering prediction accuracies. Geographic regionality, 127 such as changes in soil parent material, may affect prediction accuracies when using 128 VNIR-DRS (Ben-Dor and Banin, 1995; Dalal and Henry, 1986; Sudduth and Hummel, 129 1996). 130 The overall goal of our study is to evaluate the feasibility of VNIR-DRS for in 131 situ quantification of clay content for soil profiles from a variety of parent materials. 132 Specifically, this research addresses the following objectives: 1) evaluate the precision of 133 350 to 2500 nm (VNIR region) soil reflectance measurements in quantifying soil clay 134 content of in situ soils at field-moist and air-dry water content; 2) quantify any change in 7 135 measurement error or prediction accuracy for in situ, field-moist soil with a smeared 136 surface; and 3) quantify any change in prediction accuracies with consideration to field- 137 specific calibrations. 138 This research will help evaluate the feasibility of using a VNIR spectrometer in 139 the field as a proximal sensor to aid soil mapping activities. For VNIR-DRS to be 140 considered useful in the field, it must be an improvement on current field techniques. 141 The VNIR DRS methods should be reliable, meaning that the errors should be 142 comparable to current field techniques with similar data acquisition speeds, and VNIR- 143 DRS should be rapid, meaning that it should quantify clay much faster than any current 144 techniques. Although time and money are required to calibrate the VNIR instrument, 145 once calibrated, VNIR-DRS can scan whole soil pedons more rapidly than hand texturing 146 in the field or laboratory particle-size methods (i.e. pipette and hydrometer), allowing for 147 more soil core information to be quantified in one day. Therefore VNIR-DRS is 148 considered adequate if VNIR-DRS can quantify clay content accurate enough for 149 precision management, watershed modeling needs, or other applications where soil 150 information is need. In general, most precision management strategies and watershed 151 models require a stronger emphasis on the change in soil texture in space (vertical and 152 horizontal) than on lab-quality soil data (Morgan et al., 2003). Quickly collecting higher 153 spatial resolution data is where VNIR-DRS has an advantage over current field 154 techniques. 155 156 157 MATERIALS AND METHODS Soil Coring 8 158 Seventy-two soil cores were collected from six fields in Erath County (fields 1, 2, 159 3, and 6) and Comanche County (fields 4 and 5), Texas in May 2004 using a Giddings 160 hydraulic soil sampler (Windsor, CO) attached to a truck. Each soil core was collected to 161 a maximum depth of 105 cm or to the depth of a coring-restrictive horizon. The soil 162 cores were contained in a 6.0-cm diameter plastic sleeve that was capped on both ends. 163 The soil cores that were collected were chosen to represent the large variability in soil 164 properties over the two counties. For example, 21 soil series were mapped by the Natural 165 Resources Conservation Service in these fields (Table 1), and the parent material of these 166 soils included alluvium, sandstone, shale, and limestone. The large variability was 167 selected to ensure that the VNIR prediction models would not be mineralogy specific. 168 Additionally, though many cores represented the same soil series, variability within each 169 soil series because of 1) differences of morphology within a series, 2) inclusions of other 170 soils within each mapping unit, and 3) varying landscape positions all lead to 171 representation of high morphological variability within each mapped series. 172 VNIR-DRS Scanning 173 The soil cores were scanned using an ASD “FieldSpec® Pro FR” VNIR 174 spectroradiometer (Analytical Spectral Devices, Boulder, CO) with a spectral range of 175 350-2500 nm, 2-nm sampling resolution and spectral resolution of 3 nm at 700 nm and 176 10 nm at 1400 and 2100 nm. The spectroradiometer was equipped with a contact probe. 177 The contact probe has a viewing area defined by a 2-cm diameter circle and its own light 178 source. A Spectralon® panel with 99% reflectance was used to optimize the 179 spectrometer each day; the same panel was used as a white reference before scanning 180 each core. The 72 soil cores were prepared for the first, moist in situ, scan by slicing the 9 181 plastic sleeve lengthwise with a utility knife, and then halving the soil core lengthwise 182 (surface to subsoil) with a piano wire. One-half of the core was smeared using a stainless 183 steel spatula to simulate possible smearing by a soil probe and the other half was left 184 unsmeared. The smearing test was performed to quantify any reduction in accuracy that 185 might occur if a soil probe, pushed into the ground, smeared the sides of the hole. In this 186 laboratory exercise, smearing moist, high clay content soil required multiple passes with 187 the spatula. Therefore, this test was a worst-case scenario, as the soil was smeared to its 188 maximum capacity. A wire grid was used to identify two 3-cm wide columns and 3-cm 189 wide rows within each core half (Fig. 1). Each row within each column was scanned 190 twice with the FieldSpec® Pro FR with a 90º rotation of the contact probe between scans. 191 Both halves of each core, smeared and unsmeared, were scanned at field-moist water 192 content. 193 Water potential was measured at each soil horizon from each core, with a 194 maximum of six samples per core, using a SC-10 thermocouple psychrometer (Decagon, 195 Pullman, WA) (Rawlins and Campbell, 1986). The water potential samples were 196 collected immediately after scanning each core to minimize drying. Water potential 197 measurements were made to confirm variability of water content and to quantify the 198 range of soil moisture among the soils scanned. The cores were then placed in a drier at 199 44°C for two days for air-dried in situ scans. Before taking air-dried scans, the cores 200 were removed from the oven and left on the countertop in the laboratory to equilibrate to 201 room temperature. The soil core half that was scanned in unsmeared condition was then 202 rescanned, in situ, at air-dry moisture content. 10 203 Each row of the unsmeared soil core was ground and passed through a 2-mm 204 sieve, and re-scanned as air-dried, ground soil. The air-dried, ground soils were scanned 205 from below with an ASD mug lamp connected to the FieldSpec® Pro FR. A Spectralon® 206 99% reflectance panel was used to optimize and white reference the spectrometer. 207 Approximately 28 g of ground soil was placed into a Duraplan® borosilicate optical- 208 glass Petri dish. Each sample was scanned twice with a 90º rotation between scans. 209 210 Pretreatment of Data The reflectance spectra were spliced where the three detectors overlapped using 211 an empirical algorithm. Reflectance for the 0º and 90º scans were averaged (mean). 212 Scans on the same row, column 1 and 2, were also averaged, creating a mean of four 213 scans for each measured value of clay content. Smoothed reflectance and 1st and 2nd 214 derivatives were extracted on 10-nm intervals (360-2490 nm) from a weighted cubic 215 smoothing spline fit to the mean reflectance data using the R “smooth spline” function (R 216 Development Core Team, 2004), following the methods of Brown et al. (2006). 217 218 Laboratory Analysis Although every 3 cm of the soil core was scanned, only selected rows were used 219 for laboratory particle size analysis. Only the VNIR scans from those rows were 220 subsequently used in the VNIR models. Whole rows of soil where combined for 221 laboratory analysis; hence, each row of soil had a total of four scans to represent its 222 spectral properties (Fig. 1). Rows were chosen to represent the primary horizons within a 223 soil core. The entire row from each half of the core was used for particle size analysis. 224 Particle size distribution was determined in the laboratory using the pipette method with 225 an error of ±1% clay (Steele and Bradfield, 1934; Kilmer and Alexander, 1949; Gee and 11 226 Or, 2002). Fine clays were measured using centrifugation, USDA NRCS method 3A1b 227 (USDA, 1996). Eighteen samples were selected for determination of clay mineralogy. 228 Clay mineralogy by X-ray diffraction was completed following techniques described in 229 Hallmark et al. (1986); no pretreatment was done. The mineralogy technique used was to 230 determine the absence or presence of clay minerals existing in quantities of greater than 5 231 % by volume of clay fraction. 232 233 234 Model Calibration and Validation Four types of clay prediction models were built to help determine how in situ 235 scans and variable water content affect prediction accuracies for clay content. Air-dried 236 ground, air-dried in situ, field-moist in situ, and smeared field-moist in situ scans were 237 the four soil preparation types used in the models. The clay content models were 238 produced using 70% of the soil cores randomly chosen as the calibration samples. Scans 239 from an individual soil core were not split between validation and calibration datasets. 240 Entire cores were selected for validation or calibration to maintain independence between 241 the calibration and validation data (Brown et al., 2005). For each of the four pretreatment 242 scans (air-dried ground, air-dried in situ, field-moist in situ, and smeared field-moist in 243 situ), three prediction models for clay content were built using soil reflectance, 1st 244 derivative of reflectance and 2nd derivative of reflectance. The calibration models were 245 built using segmented cross validation PLS method in Unscrambler 9.0 (CAMO Tech, 246 Woodbridge, NJ). The segments for cross validation are randomly chosen and represent 247 four percent of the calibration dataset. The remaining 30% of the cores were used to 248 validate the models. 12 249 Model calibration and validation sets were also completed on whole-field 250 holdouts of moist in-situ scans, as a means to compare to the findings of Brown et al. 251 (2005). Whole-field holdouts were achieved by calibrating a model using PLS with five 252 of the six fields. The sixth field was held out as the validation samples. Six models were 253 created so all six fields were represented as a validation set. 254 The significant wavelengths in each model were plotted to help determine what 255 portions of the spectra were important for clay content predictions. Significant 256 wavelengths were chosen by Unscrambler 9.0 by comparing Student t-values of the PLS 257 regression coefficients to a p-value of 0.05. Negative clay content predictions were 258 changed to zero clay content before comparison of measured to predicted clay. 259 Measured versus predicted values of the validation samples were compared using 260 simple regression. The coefficient of determination (r2), root mean squared deviation 261 (RMSD), ratio of standard deviation (SD) to RMSD (RPD) and bias were calculated to 262 compare the accuracy of different PLS models. Statistical formulas to calculate RMSD 263 and bias follow Gauch et al. (2003), Brown et al. (2005) and RPD follows Chang et al. 264 (2005): RMSD = 265 ∑ (Y pred − Ymeas )2 / N , [1] n 266 RPD = SD/RMSD, and [2] 267 Bias = ∑ (Ypred − Ymeas ) / N; [3] n 268 where Ypred are predicted values of the validation set using the PLS model, and Ymeas are 269 laboratory measurements of the validation set, and N is the total number of samples in the 270 validation data. 13 271 RESULTS AND DISCUSSION 272 Sample Descriptions 273 From the 72 soil cores, 270 soil samples were analyzed for clay content and water 274 potential. Of these samples, 188 were used in the calibration model. The other 82 275 samples were used to validate the PLS model. Though selected randomly, the calibration 276 and validation data sets were similar (Table 2). Clay content range of the 270 soil 277 samples was 12 g kg-1 to 578 g kg-1 dry soil. The mean and median for the calibration 278 and validation data were similar, indicating that the samples were evenly split above and 279 below the mean, and that the prediction model produced should not be skewed. The 280 minimum water potential measured, -5.8 MPa, in the calibration samples was from a 281 tilled surface (0-3 cm) of a loamy-textured soil. The range of water potential confirms 282 that in situ moist scans involved a large range of water contents that may be found in 283 most field situations. The maximum water potential, 0 MPa, occurred in deep horizons in 284 several of the irrigated fields. The samples represented a range of clay mineralogy. The 285 minerals found in the clay fractions were: smectite, kaolinite, mica, quartz, calcite, and 286 feldspar (Table 3). The soils in field 1 were notably high in clay content and were dark 287 colored Vertisols; field 3 soils were low in clay content. 288 Field-moist vs. Air-dried Validation 289 The 1st derivative PLS model performed better than the reflectance and 2nd 290 derivative PLS models in the field-moist in situ scans. The r2 value for the 1st derivative 291 model was 0.83 compared to 0.71 and 0.58 for the reflectance and 2nd derivative models, 292 respectively. Because the 1st derivative PLS model performed the best for field-moist in 293 situ, and the 1st derivative worked the best in other VNIR work (Reeves et al., 1999; 14 294 Reeves and McCarty, 2001; Brown et al., 2006), the remaining PLS models reported in 295 this paper all use the 1st derivative of the VNIR spectra between 350 and 2500 nm. The 296 prediction accuracy of three of the four models used to predict clay content were very 297 similar, and the fourth, field-moist in situ smeared, had the largest prediction error and 298 scatter about the validation regression. Table 4 summarizes the prediction accuracies 299 between the four VNIR models. The r2 value of the dried-ground samples were similar to 300 the literature, while the RMSD value of this work was smaller than those cited (Ben-Dor 301 and Banin, 1995; Janik et al., 1998, Shepherd and Walsh, 2002; Islam et al., 2003; 302 Sorensen and Dalsgaard, 2005; Brown et al., 2006). The air-dried ground model was 303 expected to produce the most accurate prediction model because the sample was reduced 304 to a uniform size, moisture was uniform, and grinding homogenized the soil, but the air- 305 dried in situ model did slightly better (Fig. 2). There are two possible explanations for 306 why the air-dried ground model did not perform as well as the air-dried in situ model. 307 One explanation could be random error. The second possible explanation is that in situ 308 soil has a higher bulk density than dried ground soil; and therefore, the in situ soil may 309 have a stronger reflectance signal. The air-dried ground and in situ moist models had a 310 similar number of wavelengths with significant (p-value ≤ 0.05) regression coefficients, 311 83 and 78 significant wavelengths, respectively (Fig. 3). 312 The air-dried ground prediction had the most bias (-16.3), compared to the other 313 predictions. The large bias associated with the air-dried ground prediction was attributed 314 to 60% of the samples being under predicted in clay content and large discrepancies 315 between measured and predicted clay content of soils greater than 450 g kg-1 clay. 316 Because the air-dried in situ model slightly outperformed the air-dried ground model 15 317 using the 1st derivative of VNIR reflectance spectra, we conclude natural soil 318 heterogeneity, as a result of clay films, translocations, redox features etc…, and 319 variability associated with aggregation had little effect on model predictions. Gaffey 320 (1986) found that aggregate size had little effect on prediction accuracy, but Gaffey was 321 looking at carbonate sizes. His results showed a difference in reflectance, but the number 322 of bands, band positions and width, and relative band intensities were unchanged. 323 Another significant finding was that the clay content model using the field-moist 324 in situ model had slightly less prediction accuracy than the air-dried in situ model. 325 However, the field-moist in situ model performed just as well when compared to the air- 326 dried ground model (Fig. 2). These results indicate that the amount of water in the soil 327 sample did not change the prediction accuracy compared to air-dried laboratory 328 situations. These results show that soil water may reduce accuracy somewhat (increased 329 RMSD by 20 g kg-1), but this reduction in accuracy was no more than air-drying, 330 grinding, and scanning the soil through a borosilicate Petri dish (Fig. 2). Chang et al. 331 (2005) showed that r2-values decreased slightly from 0.79 to 0.76 from an air-dried soil to 332 a moist soil, respectively, which agrees with other findings. The field-moist in situ 333 models used 102 significant wavelengths in determining clay content (Fig. 3). Figure 3 334 shows the 32 significant wavelengths that were common in all three models. 335 The same set of VNIR models was created to predict fine clay. Fine clay models 336 have lower RMSD values than total clay models but the RPD values are similar to the 337 total clay models (Table 4). The similar RPD values indicate that the smaller RMSD 338 values for fine clay models were due to smaller standard deviations (smaller range); so 339 the total clay and fine clay models performed similarly. VNIR-DRS has proven 16 340 effective in identifying smectitic clays (Brown et al., 2006) and studies suggest that 341 Vertisol fine clays are comprised primarily of smectites (Anderson et al., 1972; Yerima 342 et al., 1989). Therefore, our ability to predict fine clay in this study might be due to the 343 mineral signature of this size fraction. 344 345 Field-moist Smeared Validation Smearing of the field-moist in situ cores reduced the accuracy of the prediction 346 model (Fig. 2). The decrease in the prediction accuracy of the smeared cores was 347 probably due to the change in reflectance properties of the soil. Smearing causes the soil 348 surface to become shiny, which changes the reflectance from diffuse to diffuse specular 349 reflectance. Specular reflectance can mask diffuse absorptions and otherwise confuse the 350 analysis of reflectance spectra (Coates, 1998). When comparing the significant 351 wavelengths between the field-moist in situ and field-moist in situ smeared cores, a 352 number of wavelengths found in the visible portion of the spectra are absent from the 353 smeared core (Fig. 4). The smeared core model had 70 significant wavelengths and the 354 unsmeared core model had 102, with 50 of these wavelengths being common in both 355 models. The absence of these wavelengths may be the source of loss in prediction 356 accuracy. In a field situation, the loss of prediction accuracy due to smearing might be 357 less because it took multiple passes with the knife to smear many of the soil cores. 358 Whole-field Holdout Validation 359 As expected (Brown et al., 2005), whole-field cross-validation yielded degraded 360 predictions relative to random cross-validation. For all six fields, whole field validation 361 statistics (Table 5, RMSD and RPD) were worse than for the randomly selected cross- 362 validation results (Table 4). The RPD statistics are particularly telling, with fields 1 and 17 363 3 having RPD values < 1 (no predictive value), fields 4-6 having RPD values < 1.5 (little 364 predictive value), and only field 2 yielding acceptable results (RPD = 1.92). 365 Both field 1 and 3 contained soil at the extremes for clay content. Field 1 366 consisted of high clay soils (median 46 % clay) that were dark in color through the entire 367 length of the soil core—high clay contents that were not represented in the calibration 368 soils. Not surprisingly, the prediction bias for this field was -128.1 g kg-1 (Table 5) 369 indicating a significant underprediction of these high clay contents. Conversely, field 3 370 contained relatively low clay soils (median 3 % clay) not found in the other five fields. 371 Regional clay calibrations will require a far larger and more diverse soil-spectral library 372 than that presented in this study. 373 DRS as a Proximal Sensor for Clay Content 374 Figure 5 illustrates the performance of VNIR-DRS used as a proximal soil sensor 375 for in-situ soils at field soil moisture. Three very different soil profiles are shown. The 376 first is a Vertisol from field 1. This soil is very high in clay and somewhat uniform in 377 clay content with depth. The VNIR-DRS prediction shows the same uniformity, with 10 378 % clay under prediction (Fig. 5a.). Nonetheless, the prediction does put the profile in the 379 correct clay texture category. The second soil, Fig. 5b., is an Alfisol, with a sandy 380 surface and an E horizon. In the case of the Alfisol, VNIR-DRS predictions show the 381 continuous change of clay content, the A, E, and Bt horizons are clearly seen. The third 382 soil is a Mollisol with secondary carbonate concentrations in the B horizon (Fig. 5c). The 383 VNIR-DRS prediction of this core was encouraging, because the secondary carbonates 384 did not appear add random scatter to the prediction. The concentrations may have biased 385 the clay content prediction toward the bottom of the profile. In summary, though the 18 386 VNIR-DRS predictions do no perfectly agree with the particle size analysis in these three 387 cores, the predictions do provide a rapid, continuous measurement of at least relative soil 388 clay content fluctuations with depth. 389 390 CONCLUSIONS In this study of 72 soil cores from Central Texas, we found a strong relationship 391 between VNIR reflectance and clay content for air-dried in situ (RMSD = 41 g kg-1), 392 field-moist in situ (RMSD = 61 g kg-1), and air-dried ground (RMSD = 62 g kg-1) scans. 393 Visible near-infrared DRS was capable of predicting soil clay content in-situ at varying 394 water contents. There was a decrease in predictive accuracy for smeared field-moist in 395 situ (RMSD = 74 g kg-1) scans. However, we obtained worse results for ground and 396 sieved samples than for the non-smeared in situ scans—suggesting that soil aggregates 397 and natural heterogeneity did not degrade in situ predictions. Variable water contents did 398 reduce predictive accuracy as evidenced by a comparison of air-dried in situ and field- 399 moist in situ results, but the field-moist in situ were still slightly better than those 400 obtained from scans of air-dried, ground-and-sieved samples. Validation RPD statistics 401 were similar for fine clay and total clay predictions. 402 These results indicate that VNIR-DRS may be useful as a proximal soil sensor in 403 field conditions. In particular, we envision a VNIR-DRS sensor placed in a soil probe for 404 in situ soil profile characterization. Such a probe would give soil scientists the ability to 405 acquire soil profile data (e.g. clay content) at greater spatial and vertical sampling 406 densities than is practical with conventional soil excavation, extraction and 407 characterization techniques. 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Understanding and using the near-infrared spectrum 505 as an analytical method. p. 3-10. In C.A. Roberts, J. Workman, Jr., and J.B. Reeves 506 III (ed.) Near-infrared spectroscopy in agriculture. ASA, CSSA, and SSSA, 507 Madison, WI. 508 Yerima, B.P.K., L.P. Wilding, C.T. Hallmark, and F.G. Calhoun. 1989. Statistical 509 relationships among selected properties on Northern Cameroon vertisols and 510 associated alfisols. Soil Sci. Soc. Am. J. 53:1758-1763. 511 512 513 514 515 Zhu, A.X., L. Band, R. Vertessy, and B. Dutton. 1997. Derivation of soil properties using a soil land inference model (SoLIM). Soil Sci. Soc. Am. J. 61:523-533. Zhu, J., C.L.S. Morgan, J.M. Norman, W. Yue, B. Lowery. 2004. Combined mapping of soil properties using a multi-scale spatial model. Geoderma. 118:321-334. 24 516 Fig. 1. Schematic of a vertically sliced soil core. Columns and rows indicate locations 517 scanned using the contact probe for in situ scans. Dried ground soil samples represent the 518 soil from one row, both columns. 519 520 Fig. 2. Predicted vs. measured clay content of the validation data set for (a) air-dried 521 ground (b) air-dried in situ (c) field-moist in situ (d) field-moist in situ smeared. Clay 522 content predictions were made from models built with partial least square regression 523 using the 1st derivative of visible near-infrared reflectance (VNIR) spectra (350-2500 524 nm). RMSD is root mean squared deviation. 525 526 Fig. 3. The wavelengths that contributed to significant regression coefficients (p-value ≤ 527 0.05) in the prediction of clay content are shown for field-moist and air-dry in situ and 528 air-dry ground models. The relative magnitude of each regression coefficient indicates 529 the strength of the correlation. The top plot shows the mean of the regression coefficients 530 common in all three models. All plots are on the same x-axis. Values of the y-axis are 531 not shown, but all y-axes are on the same scale. 532 533 Fig. 4. The wavelengths that contributed to significant regression coefficients (p-value ≤ 534 0.05) in the prediction of clay content are shown for field-moist, smeared and unsmeared, 535 in situ models. The relative magnitude of each regression coefficient indicates the 536 strength of the correlation. The top plot shows the mean of the regression coefficients 537 common in both models. All plots are on the same x-axis. Values of the y-axis are not 538 shown, but all y-axes are on the same scale. 25 539 540 Fig. 5. Laboratory measured (+) and visible near-infrared (VNIR) predicted (◊) clay 541 content for three soil cores, a) a dark-colored Vertisol, b) an Alfisol with distinct A, E, Bt 542 horizons, and c) a Mollisol with secondary calcium carbonate concentrations in the B 543 horizons. Laboratory measurements were taken to represent a row within a horizon, and 544 VNIR predictions were made every 3-cm. 545 26 546 Table 1. Series and family classification of the soils mapped by the Natural Resources 547 Conservation Service within the fields which were used for VNIR-DRS predictions 548 (USDA, 1973; USDA, 1977; USDA, 2005). Soil series Abilene Altoga Blanket Bolar Bosque Brackett Bunyan Chaney Cisco Denton Frio Houston Black Karnes Lewisville Maloterre Nimrod Pedernales Purves Selden Venus Windthorst 549 Family classification Fine, mixed, superactive, thermic Pachic Argiustolls Fine-silty, carbonatic, thermic Udic Haplustepts Fine, mixed, superactive, thermic Pachic Argiustolls Fine-loamy, carbonatic, thermic Udic Calciustolls Fine-loamy, mixed, superactive, thermic Cumulic Haplustolls Loamy, carbonatic, thermic, shallow Typic Haplustepts Fine-loamy, mixed, active, nonacid, thermic Typic Ustifluvents Fine, mixed, active, thermic Oxyaquic Paleustalfs Fine-loamy, siliceous, superactive, thermic Typic Haplustalfs Fine-silty, carbonatic, thermic Udic Calciustolls Fine, smectitic, thermic Cumulic Haplustolls Fine, smectitic, thermic Udic Haplusterts Coarse-loamy, carbonatic, thermic Typic Calciustepts Fine-silty, mixed, active, thermic Udic Calciustolls Loamy, carbonatic, thermic Lithic Ustorthents Loamy, siliceous, active, thermic Aquic Arenic Paleustalfs Fine, mixed, superactive, thermic Typic Paleustalfs Clayey, smectitic, thermic Lithic Calciustolls Fine-loamy, siliceous, active, thermic Aquic Paleustalfs Fine-loamy, mixed, superactive, thermic Udic Calciustolls Fine, mixed, active, thermic Udic Paleustalfs Field number 4 6 6 1,5,6 5 5 2 4 4 1,6 1,4,5 1 5 5,6 1 3,4 4 1,5,6 3 5 2,3,6 27 550 Table 2. Clay content and water potential summary statistics for soil samples used in 551 calibration and validation datasets. N Total clay (g kg-1) Fine clay (g kg-1) Water potential (MPa) 552 188 188 188 Total clay (g kg-1) 82 Fine clay (g kg-1) 82 Water potential (MPa) 82 † SD, standard deviation. Min. Max. Calibration samples 12 525 3 380 -5.8 0.0 Validation samples 28 578 18 362 -2.2 0.0 Mean SD† Median 255 138 -0.49 139 85 0.60 262 140 -0.35 271 152 -0.48 144 79 0.47 247 147 -0.38 553 554 Table 3. Clay minerals present in soil cores from each field. Mineralogy is presented as 555 a summary by field and not all cores are represented. Cores selected for mineralogy were 556 chosen to represent clay minerals within a field. 557 Clay Minerals Field no. Vermiculite Smectite Kaolinite Mica Calcite Quartz Feldspar 1 XXX† X XX X 2 XX X X X 3 t X XX X X t 4 XX X X X 5 X X X X X 6 XX X t X X † XXX, greater than 50% of mineral present; XX, 20-50% of mineral present; X, 5-20% 558 of mineral present; t, trace amounts of mineral present. 28 559 Table 4. Prediction accuracies used for total clay and fine clay content models using the 560 1st derivative of visible near-infrared reflectance spectra (350-2500 nm) and partial least 561 squares regression. Prediction accuracies were calculated by using entire soil cores (30 % 562 of the total data set) randomly held out of the calibration model. Also included are the 563 number of principal components (PCs) used in each partial least squares regression 564 model. r2 RMSD† g kg-1 Total clay 62 41 61 74 RPD† Bias g kg-1 PCs 565 Air-dried ground 0.84 2.32 -16.3 9 Air-dried in situ 0.92 3.51 -2.0 10 Field-moist in situ 0.83 2.36 3.0 9 Field-moist smeared 0.75 1.95 7.4 6 Fine clay Air-dried ground 0.81 34 2.32 0.65 4 Air-dried in situ 0.85 31 2.55 4.2 4 Field-moist in situ 0.84 32 2.47 4.4 8 Field-moist smeared 0.75 41 1.93 11 4 † RMSD, root mean squared deviation; RPD, ratio of standard deviation of clay content to 566 RMSD. 567 Table 5. Prediction accuracies of clay content using whole-field holdouts of field-moist 568 in-situ scans. Models were created using partial least squares regression with five fields 569 and then validated using soil cores from the sixth field. Six separate models were 570 calibrated and validated. Validation field 1 2 3 4 5 6 RPD‡ Bias RMSD† -1 ---------------------g kg --------------------143 0.72 -128.1 64 1.92 4.6 97 0.98 9.2 89 1.18 44.0 72 1.21 31.7 68 1.09 30.0 29 571 † 572 RMSD. RMSD, root mean squared deviation; RPD, ratio of standard deviation of clay content to 573 574 575 Ro Ro Ro Ro Ro Ro Ro Ro Inserted: 576 F e lin 1: 1 lin 300 200 100 400 lin 1 (d) y= 0.65x + 103 r2= 0.75 e RMSD= 41 g kg-1 1: e (c) y= 0.76x + 69 r2= 0.83 lin 500 RMSD= 62 g kg-1 1 600 300 200 100 0 RMSD= 61 g kg-1 0 100 200 300 400 500 600 Lab clay (g kg-1) 577 (b) y= 0.88x + 31 r2= 0.92 400 0 VNIR clay (g kg-1) 1: 1 500 (a) y= 0.72x + 60 r2= 0.84 1: VNIR clay (g kg-1) 600 e 30 Fig. 2 RMSD= 74 g kg-1 0 100 200 300 400 500 600 Lab clay (g kg-1) Significant regression coefficient (b) 31 Similar wavelengths Air-dried ground Field-moist in situ Air-dried in situ 500 578 579 580 Fig. 3 750 1000 1250 1500 1750 Wavelength (nm) 2000 2250 2500 32 Significant regression coefficient (b) Similar wavelengths Smeared in situ Field-moist in situ 500 750 1000 1250 1500 1750 Wavelength (nm) 2000 2500 Fig. 4 581 582 583 584 " Measured % VNIR prediction -1 clay content (g kg ) 0 0 depth (cm) 20 40 60 80 585 586 2250 Fig. 5 150 300 450 600 a) 0 150 b) 300 450 0 150 c) 300 450
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