HYPERSPECTRAL REMOTE SENSING - IASRI

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II.108. Figure 1. Comparison of Hyperspectral and multispectral data of a vegetation. 2. Hyperspectral Remote Sensing of Soil. Over the last couple of decades, ...
HYPERSPECTRAL REMOTE SENSING R.N. Sahoo I.A.R.I., New Delhi -110012 1. Introduction The term hyperspectral is used to refer to spectra consisting of large number of narrow, contiguously spaced spectral bands. In the field of remote sensing, the term hyperspectral is also used interchangeably with other terms such as spectroscopy, spectrometry, spectroradiometry and rarely ultraspectral. Spectroscopy is a branch of physics concerned with the production, transmission, measurement and interpretation of electromagnetic spectra. Spectrometry or spectroradiometry is the measure of photons as a function of wavelength. Ultraspectral is beyond hyperspectral, a goal that has not been achieved yet. Spectrometers are used in laboratories, field, aircraft or satellites to measure the reflectance spectra of natural surfaces. When an image is constructed from an imaging spectrometer that records the spectra for contiguous image pixels, the terms shift to become imaging spectroscopy, imaging spectrometry or hyperspectral imaging. Hyperspectral imaging is a new technique for obtaining a spectrum in each position of a large array of spatial positions so that any one spectral wavelength can be used to make a recognizable image (Clark, 1999). By analyzing the spectral features in each pixel, and thus specific chemical bonds in materials, we can spatially map materials. The narrow spectral channels that constitute hyperspectral sensors enable the detection of small spectral features that might otherwise be masked within the broader bands of multi-spectral scanner systems. In this regard, we hypothesis that hyperspectral sensors could help to overcome the traditional problems faced when using the broader bands of multi- spectral scanner systems, such as the saturation problem in estimating quantity and the estimation of quality. 1.1 Advantages of Hyperspectral Remote Sensing Direct field techniques for estimating soil and vegetation attributes require frequent destructive sampling. Such techniques are difficult, extremely labour intensive and costly in terms of time and money. They can hardly be extended to cover large areas. However, remote sensing technique particularly of high spectral resolution has been found to be very potential for quantitative assessment of soil and vegetation at spatial scale. A major limitation of broadband remote sensing products is that they use average spectral information over broadband widths resulting in loss of critical information available in specific narrow bands (Blackburn, 1998, Thenkabail et al.. 2000). Recent developments in hyperspectral remote sensing or imaging spectrometry have provided additional bands within the visible, NIR and shortwave infrared (SWIR) (Figure 1). Most hyperspectral sensors acquire radiance information in less than 10 nm bandwidths from the visible to the SWIR (400-2500 nm) (Asner, 1998). For example, the spectral shift of the red-edge (670-780 nm) slope associated with leaf chlorophyll content, phenological state and vegetation stress, is not accessible with broadband sensors (Collins, 1978; Horler, et al.1983).

Figure 1. Comparison of Hyperspectral and multispectral data of a vegetation. 2. Hyperspectral Remote Sensing of Soil Over the last couple of decades, it has been a challenge to find the most appropriate technique for studying soil properties effectively and, at the same time, reducing the time and effort involved in field sampling and laboratory analysis. This has been a major concern not only for soil scientists but also for environmental specialists. The scope of remote sensing data has been widely studied, in this respect, looking more closely at how the spectral response of soil can be linked to various soil properties and characteristics. The relatively high spectral resolutions as well as contiguous placement of bands covering wider region of electromagnetic spectrum provide more opportunities for soil characterization. 2.1 Hyperspectral Reflectance Spectra for soil characterization Reflectance spectra have been used for many years as one of the source of information about the variation in the Earth's surface composition (Van der Meer et al. 2001). Consequently, the soil properties derived from these spectra have been studied as early as 1980s. Study of soil properties controlling soil reflectance and conversely observations of soil reflectance provides information on some of the soil properties and, in general, the state of soil quality (Irons et al. 1989). Many studies have drawn their main emphasis on the visible and infrared regions of the electro-magnetic spectrum- between 300 and 2500 nm (Baumgardner et al.1985). In general, a wide range of information can be obtained from reflectance properties related to the nature and chemical composition of the soil material (Stoner and Baumgardner, 1981; Baumgardner et al. 1985). This is mainly based on specific absorption of spectrally active groups (known as chromophores), such as Fe, OH- in water and minerals, CO32-, Al2+, (Mg+) OH, SO42- in minerals, and any others in organic matter (Ben-Dor et al. 1997). Reflectance data have been successfully used for prediction of numerous soil properties, such as soil moisture and organic matter content in laboratory studies (Dalal and Henry, 1986; Ben-Dor and Banin, 1995a). Further, many researchers have studied the effect different factors affecting soil reflectance and thereby could predict them from soil reflectance. Spectral reflectance has been widely used by many in the visible and near infrared (VIS/NIR, 400- 2500 nm) as well as in mid infrared (MIR) spectral regions for assessment of soil chemical fertility. Most common fertility parameters studied were Soil organic carbon (SOC), inorganic carbon (SIC), total nitrogen (TN), cation exchange capacity (CEC), pH, potassium (K), magnesium (Mg), calcium (Ca), zinc (Zn), iron (Fe), and manganese (Mn) with various levels of prediction accuracy (e.g. Baumgardner et al. 1985; Ben-Dor and Bannin, 1995a; Malley et al. 1999; Shepherd and Walsh, 2002; Viscarra Rossel et al. 2006).

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For characterizing soils from hyperspectral reflectance data Kumar et al. (2006) collected eighty seven surface soil samples (0-15cm) representing 23 soil series were collected from 23 sites of five different places of India encompassing 5 different climatic zones including soils from 4 soil taxonomic orders (Vertisols from Nagpur, Alfisols from Ranchi and Inceptisols from IARI farm) on the basis of reports on soils of different states published by the National Bureau of Soil Survey and Land Use Planning and spectral studies were carried out using FS 3 ASD spectroradiometer (having spectral range 350-2500nm). Reflectance spectra of soil samples that represent four soil orders within the examined population are given in Fig.1. These signatures can easily be attributed to several common soil constituents. The most likely component in the NIR region is the OH groups in both the adsorbed water (at 1.4µm and 1.9µm) and the crystal water of clay minerals (at 1.45µm and 2.2µm ) (Hunt and Salisbury 1970). Also the CO3 in the calcite mineral is very active in the NIR region of soils (major peak at 2.33µ) (Hunt et al.1971; Gaffey 1986). From the analysis of the reflectance spectra pattern different soils orders namely Alfisols, Inceptisols, Mollisols and Vertisols could also be discriminated. The spectral pattern of Alfisols showed higher reflectance pattern in the IR region (Fig 1) than the others three soils orders (Inceptisols, Vertisols, and Mollisols), due to high free iron oxide content as well as due to high kaolinite and interstratified kaolinite content. Alfisols showed high absorption pattern in the visible region than the Inceptisols and Vertisols. These soils showed strong absorption peaks near 450 nm and weak absorption peak near 550 nm. The absorption band near 450 nm is caused by paired and single Fe3+ electron transitions to higher energy state (Sherman and Waite,1985), the small absorption peak near 550 nm may be due to the chromophore FeO-OH found in goethite (Mortimore et al. 2004) which is dominated in Alfisols. In VIS region, convex curve was found which is characteristic of Alfisols soil orders. These convex curves were broader for high iron and free iron oxide containing soil samples. Mollisols spectral reflectance was lowest one as compared to all other soil orders throughout the spectral region (350-2500 nm). Lowest spectral reflectance pattern of Mollisols was mainly due to the high organic matter content. Spectral reflectance pattern of Vertisols showed higher reflectance pattern than Mollisols but lower than Inceptisols and Alfisols. In VIS region concave curve was observed for Vertisols as well as for Mollisols. The concave and convex pattern of the reflectance spectra were observed in the VIS region because these were guided with organic matter and iron content of the soils which were highly correlated in this region. Spectral reflectance of Inceptisols was observed to be higher than Vertisols and Mollisols but less than Alfisols. It may be due to its low organic matter content and sandy loam texture. VIS (350-710 nm) region of spectra was dominated with several features and specific pattern with respective bands where but NIR (710-1110 nm) region was featureless. (Fig 1). These four soil orders namely Mollisols, Vertisols, inceptisols, and Alfisols in red bad (650-700 nm) showed around 10, 15, 25, and more than 25 % reflectance respectively. So VIS region was found to be more useful for discriminating these four soil orders as compared to NIR region of spectra. The spectral pattern in short wave infrared (SWIR, 1100-2500 nm) region of Alfisols shows the characteristic absorption peak near 1400, 2200, and 2300 nm bands. This 1400 nm peak may be attributed due to the first overtone of the O-H stretch and a second doublet at 2200 and 2300nm is due to the combination Al-OH bend plus O-H stretch. This metal-OH bend plus O-H stretch combination near 2200 nm and 2300 nm are diagnostic absorption features for clay minerals (Clark et al. 1990). Inceptisols spectra in SWIR region also showed characteristic absorption peaks at near 1400, 2200, and 2300 nm bands. These two soil orders alongwith its characteristics absorption peaks, also have universal water absorption band near 1900 nm. Alfisols showed stronger reflectance peaks near 2300 nm, due

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to the presence of surface O-H group as compared to Inceptisols. Inceptisols showed absorption band near 2200 and 23000 due to additional Al-OH features. Vertisols spectra in SWIR region showed less pronounced peak near 1400 nm band which is also characteristic absorption peak for Inceptisols and Alfisols. However Vertisols have characteristic broader and deeper absorption peaks near 1900 nm band. These characteristics absorption peaks was observed due to presence of smectite clay mineral where water molecules are absorbed between the sheets of the smectite structure. Clark et al. 1990 have found that the intense absorption peaks present in smectite dominated soils is due to the combination of the H-O-H bend with the O-H stretches. Less pronounced absorption peak was also observed near 2200nm. The spectrum that has a 1400 nm band but not 1900 nm band indicates that only OH group is present and only a small amount of water, because of a weak 1900 nm absorption. But presence of a intermediate O-H absorption feature at 1400nm is indicative of Inceptisols. Vertisols were found to have the least O-H absorbtion peak at 1400 nm. It was observed that, when the amount of kaolinite content decreases, the characteristic absorption bands at 1400 nm and 2200 nm become less pronounced in Alfisols. Conversely as the amount of smectite increases in soil samples, the characteristic 1900 nm water absorption band becomes more broader in vertisols. Spectral pattern of Mollisols in SWIR region were observed to be quite different than rest three soil orders. Mollisols spectra showed absorption band near 1400 nm and 1900 nm, which was neither intense like Inceptsols and Alfisols nor broader like Vertiisols. These may be due to lack of surface O-H group and presence of non expanding type of minerals (Vermiculite, Mica, Chlorite etc). (a)

(b)

(c)

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Figure 1(A). Spectral reflectance pattern of representative soil of four soil orders in (a) full range, 350-2500nm, (b) only visible range (c) only NIR range and (d) SWIR range.

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2.2 Quantitative Estimation of Soil Parameters from Hyperspectral Remote Sensing Hyperspectral data being of larger volume, overlapping of weak overtones and fundamental vibrational bands, have been very difficult for its direct interpretation (Wetzel, 1983). Therefore, multivariate analysis is required for quantitative interpretation of soil parameters from hyperspectral reflectance data. A number of different calibration techniques are available and have been applied when relating measured spectra to measured values of soil properties. The choice of calibration technique will depend on the application of the data. Principal components regression (PCR) and stepwise multiple-linear regression are the most common (Wise et al. 2003). Different pre-processing transformations have been applied in numerous studies to transform soil spectral data, remove noise, accentuate features, and prepare them for chemometric modelling. Pre-processing transformations of spectral data constitute an important step in multivariate calibration and have been shown to improve the accuracy of prediction models (Dunn et al. 2002; McCarty et al. 2002). 2.2.1 Multivariate regression approaches Linear Regression estimates the coefficients of the linear equation, involving one or more independent variables that could best predict the value of the dependent variable (Gomez and Gomez, 1984). The complexity and multicollinearity are two common properties inherent to hyperspectral data. On the other hand, in view of weak correlations of individual reflectance data with most of the soil properties, univariate modelling is rarely applicable for hyperspectral use of soil properties. Dardenne (1996) used two multivariate regression techniques namely multiple linear regression (MLR) and partial least-square regression (PLSR) to estimate soil parameters from the hyperspectral image data. Kumar et al. (2009) evaluated the ability of ASD hyperspectral data for estimating 17 soil properties such as mineralizable nitrogen(N), available phosphorous (P) and potassium (K), DTPA extractable manganese (Mn), iron (Fe), copper (Cu) and zinc (Zn), calcium carbonate (CaCO3), soil organic carbon (SOC), pH (1:2.5), EC (1:2.5), bulk density (BD), particle density (PD), hydraulic conductivity (Ks) and soil texture. The spectral data of 85 soils of Jalandhar district of Punjab was recorded both at field and laboratory conditions (Fig. 2). Spectra sensitivity analysis was done to find out best spectral range for different soil parameter. Example soil organic carbon is given in Fig. 3. Step wise regression approach was used and results revealed that models developed using derivative spectral data were able to predict some selected parameters with reasonable higher accuracy while reflectance and absorbance values did yield poor results. Based on adjustable R2 of the predicted models, first derivative of absorbance was found suitable for nitrogen while its second derivative was best for Mn, Fe, and Zn for prediction model. Second derivative of reflectance was selected for P and Cu and First derivative of reflectance was better for K prediction. The highest predictability (adjusted R2) was 0.93 recorded for CaCO3 while lowest 0.68 was for N. The comparison of predicted and measured values of some soil parameters are given in Fig. 4.

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Figure 2. Study area and soil spectral data collection in the farmers’ field in situ and laboratory condition.

Figure 3. Spectral sensitivity analysis of Soil organic Carbon.

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Figure 4. Evaluation of Predicted models for some soil properties 2.2.2 Principal component analysis Principal component analysis (PCA) involves a mathematical procedure that transforms a number of possibly correlated variables into a smaller number of uncorrelated variables called principal components. The first principal component accounts for as much of the variability in the data as possible, and each succeeding component accounts for as much of the remaining variability as possible. PCA involves the calculation of the eigen value decomposition of a data covariance matrix or singular value decomposition of a data matrix (SAS Inst., 1999). Now it is mostly used as a tool in exploratory data analysis and for making predictive models with hyperspectral data (Campbell, 1996; Ehsani, et al. 1999).

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2.2.3 Continuum removal The continuum removal approach aims at quantifying the absorption by materials at a specific wavelength assuming that no other material has strong absorption features around this specific wavelength (Clark and Roush, 1984). The continuum is approximated by a straight line joining the two local reflectance maxima placed on both shoulders (λmin and λmax) of the peak absorption wavelength (λpeak). Continuum removal, CRλ, was thus written as a function of reflectance values R(λ) at wavelength λ, with the constraint that its maximum value could not be above 1.0 (concavity of the reflectance spectra at this location). Specific absorption peaks for different chemical components mixed with soil can be applied for variability assessment (Chabrillat et al. 2002). Santral et al. (2009) could retrieve spectral transformation functions (STF) from measured soil reflectance data to predict some of most difficult soil parameters e.g. Van Genuchten Parameters (α and n) which is used to derive soil hydraulic conductivity. The spectral data was collected using FS3 ASD spectroradiometer and integrated band reflectance corresponding to ETM+ of Landsat-7, computed CR factor were used to develop the STFs and predict soil hydraulic parameters. Comparison predicted and observed of value of soil hydraulic parameters are given in Figure 5.

Figure 5. Observed and predicted values of saturated hydraulic conductivity [ln(Ks)] (a and b), and van Genuchten parameters, ln(α) (c and d), and van Genuchten parameter, n (e and f) with the best performances (left side) and worst performances (right side) among pedotransfer functions and spectrotransfer functions developed with different combination of predictor variables for each hydraulic property.

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2.3 Quantification of soil properties from imaging spectroscopy Hyperspectral data analysis can be divided into two categories (Aspinall et al. 2002). One is top-down, which essentially uses field maps to train the imagery so as to detect certain features of the examined objects. Field survey and geo-referencing are necessary because high positioning accuracy is needed in this approach. Atmospheric correction of the imagery may not be needed. Since the high spatial resolution image usually does not have large extent coverage, the atmospheric variation within each scene is not noticeable. Associating the ground features directly with the image enables the classifying algorithm to incorporate atmospheric effects into the feature spectra to search for similar features on the same image. However, this approach was not found feasible for large physical extent analysis (Aspinall et al. 2002). The other approach, in contrast, is bottom-up which typically uses ground- or laboratory-measured spectral libraries to identify features in the image. Atmospheric correction is essential because atmospheric effects need to be removed from the image before it can be quantitatively compared with ground-measured spectra. Geo-referencing and registration are necessary to match geographic positions of image pixels to ground sites. To reduce spectral noise, the absorption regions affected by water and carbon-dioxide of the spectrum should be removed before further processing (Kruse, 1994). Kadupitiya et al. (2009) evaluated Hyperion sensor of EO-1 for estimation of eight soil properties such as soil organic content (SOC), CaCO3, Mineralizable Nitrogen (N), available Phosphorous (P), Potassium (K), sand %, silt % and clay % in the Jalandhar district of Punjab and compared with the proximal reflectance data (through ASD FS3) collected synchronizing with the satellite pass. The study showed that, the Hyperion spectral pattern were comparable with ground measured spectra after atmospheric correction using FLAASH (Fig. 6). Derived spectral parameter such as first and second derivative of reflectance and absorbance were found to better suited than original reflectance data for developing prediction models for soil properties irrespective of the platform of the sensor. Comparison of hyperion data with proximal reflectance data of spectroradiometer revealed that R2 of prediction models decreases when we move from using laboratory spectra to field and then to Hyperion sensor. However, some parameters like SOC and CaCO3 could be predicted with reasonable accuracy from Hyperion sensor (Fig. 6).

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Figure 6. Comparison of Hyperion reflectance data with field and laboratory reflectance spectra. Brown and green line is soil reflectance collected in laboratory and field conditions respectively and blue line for hyperion data. Light blue strip in the graphs indicates the spectral range not considered due to noise.

Figure 7. Comparison of adjusted R2 of prediction models developed from laboratory, field and Hyperion sensor spectra

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3. Hyperspectral Remote Sensing of Vegetation Leaves represent the main surfaces of plant canopies where energy and gas are exchanged. Hence, knowledge of their optical properties is essential to understand the transport of photons within vegetation (Despan and Jacquemound, 2004). The general shape of reflectance and transmittance curves for green leaves is similar for all species. It is controlled by absorption features of specific molecules and the cellular structure of the leaf tissue (Ustin et al.1999). Three spectral domains can be distinguished (Fig 8): In the visible domain (400700 nm) absorption by leaf pigments is the most important process leading to low reflectance and transmittance values. The main light absorbing pigments are chlorophyll a and b, carotenoids, xanthophylls, and polyphenols. Chlorophyll a is the major pigment of higher plants and together with chlorophyll b account for 65 percent of the total pigments. Chlorophyll a and b have absorption bands in the blue at around 430/450 nm and in the red domain at around 660/640 nm. These strong absorption bands induce a reflectance peak in the green domain at about 550 nm. Carotenoids and xanthophylls absorb mainly in the blue and are responsible for the colour of flowers, fruits, and the yellow colour of leaves in autumn. Polyphenols (brown pigments) absorb with decreasing intensity from the blue to the red and appear when the leaf is dead (Verdebout et al. 1994). In the near-infrared domain (near-IR: 700-1300 nm) leaf pigments and cellulose are almost transparent, so that absorption is very low and reflectance and transmittance reach their maximum values. The level of reflectance on the near-IR plateau increases with increasing number of intercell spaces, cell layers, and cell size. Scattering occurs mainly due to multiple refractions and reflections at the boundary between hydrated cellular walls and air spaces (Guyot, 1990). In the mid-infrared domain (mid-IR: 1300-2500 nm), also called shortwave-infrared (SWIR), leaf optical properties are mainly affected by water and other foliar constituents. The major water absorption bands occur at 1450, 1940, and 2700 nm and secondary features at 960, 1120, 1540, 1670, and 2200 nm (Ustin et al. 1999). Water largely influences the overall reflectance in the mid-IR domain and also has an indirect effect on the visible and near-IR reflectances. Protein, cellulose, lignin, and starch also influence leaf reflectance in the midIR. However, the absorption peaks of those organic substances are rather weak as they result from overtones or combinations related to fundamental molecular absorptions in the region 5 to 8 µm (Curran, 1989; Table 1). The molecular absorptions are associated with certain chemical bonds, such as C-H, N-H, C-O, and O-H. In fresh leaves, spectral features related to organic substances are masked by the leaf water, so that estimation of leaf constituents is difficult (Verdebout et al.1994).

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Figure 8. Typical Reflectance Curve of Vegetation and causes of spectral characteristics (Jensen, 2000).

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Table 1: Absorption features in vegetation reflectance spectra related to leaf nitrogen concentration (Adapted from Curran, 1989; Lucas and Curran, 1999)

The spectral properties of live foliage set up the radiation field in a canopy, and these spectral properties express the presence and abundance of both the inputs and products of photosynthesis (Figure 9). Leaf pigments such as chlorophylls, carotenoids, and anthocyanins are expressed in the 400-700 nm range, matching the wavelength region of maximum solar input to the biosphere. The relative contribution of pigments to the reflectance and transmittance properties of foliage varies by wavelength in this region, and all pigments have overlapping absorption features (Figure 10). Chlorophyll a (chl-a) displays maximum absorptions in the 410- 430 nm and 600-690 nm regions; whereas chlorophyll b (chl-b) shows maximum absorptions in the 450-470 nm range. Carotenoids absorb most efficiently between 440 and 480 nm. In the foliage of many canopy species, chl-b dominates the overall absorption spectrum at shorter and longer wavelengths in the visible spectrum, whereas carotenoids can be a major contributor at slightly longer wavelengths (gray line, Figure 10). In the near-infrared (700-1300 nm) and shortwave-infrared (1300-2500 nm), the leaf spectrum is dominated by water content, thickness, and, to a lesser degree, protein-nitrogen (N), cellulose and lignin content (Figure 9) (Curran 1989). In particular, live foliage is a very efficient at scattering radiation in the 750-1300 nm range; this is caused by internal scattering at the air-cell-water interfaces within the leaves (Thomas et al.. 1971, Hunt et al.. 1987). At longer wavelengths (> 1300 nm), relatively small amounts of water (and resulting air-water interfaces) 4 effectively trap radiation, resulting in absorption that exceeds scattering processes in this portion of the spectrum. Meanwhile, leaf structural properties, especially area per mass (specific leaf area or SLA), play an underlying but integral role in containing the biochemicals in a functional form adapted for leaf carbon fixation and related photosynthetic processes (Jacquemound et al..1996, 2000).

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Figure 9. The radiance spectrum of a leaf or canopy expresses the presence and abundance of the building blocks and products of photosynthesis. Elemental and molecular contributions to the spectrum are labeled. This spectrum was acquired over lowland Hawaiian rainforest using the Airborne Visible and Infrared Imaging Spectrometer (AVIRIS).

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Figure 10. Relative absorption intensity of chlorophyll-a and –b, as well as bulk carotenoids, in Metrosideros polymorpha What is the contribution of leaf N to reflectance signatures of tropical forests? Proteins have absorptions spread throughout the shortwave-IR spectrum (Curran 1989) that are partially obscured by water absorptions. In addition, chlorophyll is ~6% nitrogen by mass, and thus chlorophyll and N tend to be broadly correlated with one another. Remote estimation of chlorophyll tends to scale with N, with a range of correlation coefficients (r) from about 0.7 to 0.9 (Yoder and Pettigrew-Crosby 1995). Moreover, spectral analyses between leaf or canopy spectra and nitrogen often show spectral correlations in the wavelength regions associated with both chlorophyll and protein-N (Martin and Aber 1997, Kokaly 2001, Smith et al.. 2003). But are correlations between spectra and N concentration direct, or are they indirect by way of leaf chlorophyll and other leaf constituents? Leaf construction involves a stoichiometric balance between chlorophyll, nitrogen, water and other biochemicals, all convolved with leaf structure, especially SLA (Reich et al.. 1997, Evans and Poorter 2001). Leaf protein is dominated by the enzyme Rubisco, which mediates carbon fixation in concert with light capture by chlorophyll (Niinemets and Tenhunen 1997, Stylinski et al. 2000). Leaf water concentrations scale with SLA, and SLA is correlated with leaf N per unit area (Wright et al. 2004). These leaf parameters are therefore not independent, biophysically or ecologically, and thus the retrieval of leaf N tends to be wrapped up in the retrieval of the other parameters.

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3.1 Spectral Transformations and parameter estimation

3.1.1 First derivative reflectance A first difference transformation of the reflectance spectrum (FDR) calculates the slope values from the reflectance and can be derived from the following equation (Dawson & Curran, 1998). Derivative spectra have been widely used in spectroscopy and remote sensing. Reflectance spectra may suffer from background signals and albedo effects. In contrast, derivatives were shown to be less sensitive to variations of soil background, illumination, and surface albedo (Demetriades-Shah et al.1990). The main disadvantage of derivatives is their sensitivity to sensor noise. The decrease in the signal-to-noise ratio (SNR) with increasing derivative order often limits the usage of higher order derivatives. The wavelength having highest FDR is called red edge position (REP). If the value of REP shifts towards lower wavelength, it is called blue shifting and indicates nutrient (nitrogen) stress and shifting towards higher wavelength is called red shift and indicates healthy condition (Figure 11 a and b).

(a)

(b) Figure 11(a and b). Spectral Shift in healthy and stressed plant and (b) REP position for low/nil and high N treated plot of wheat crop. 3.1.2 Continuum-removal and band-depth normalization Absorptions in a spectrum are composed of the continuum and individual features, where the continuum is the background absorption onto which other absorption features are placed over. The continuum is simply an estimate of the other absorptions present in the spectrum, not including the one of interest (Clark & Roush, 1984). In an experiment, (Mutanga, Skidmore et al.. 2003) tested the utility of using four variables derived from continuumremoved absorption features for predicting canopy nitrogen, phosphorus, potassium, calcium and magnesium concentration (Figure 12).

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Figure 12. Estimation of canopy nitrogen, phosphorus, potassium, calcium and magnesium concentration using four variables derived from continuum-removed absorption features (From Mutanga et al.2003) 3.2 Parameter Retrieval from Hyper BRDF through radiative transfer modelling Different methods to estimate canopy biophysical variables from reflectance data have been developed and can be grouped into two approaches such as (1) statistical approach and (2) physical process based approach (using Radiative Transfer Models). Using statistical approach, many researchers have developed empirical relationships between vegetation indices (VIs) and canopy biophysical variables. The equations defining such empirical and semi-empirical relationships not only vary in the mathematical form (Linear, power, Exponential, etc) but also in their empirical coefficients, depending upon the cultivars, regions and the data normalizations approaches adopted. These methods are very simple but the accuracy of biophysical variable estimation may be quite low. They are suffering from severe limitations due to the lack of physics introduced in the retrieval technique and the small amount of radiometric information they can exploit. Alternately, physical modeling approach is based on the inversion of canopy reflectance models that describe the radiative transfer in the canopy as a function of biophysical variables which characterize the canopy architecture and the optical properties of vegetation elements and the soil. In the mid-80s, the anisotropic properties were observed to be crucial for diagnosing plant canopy functioning. Enhanced understanding of the physical processes that govern the interactions between light and the canopy elements, bi-directional canopy reflectance (CR) models emerged for its

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inversion issues on multidirectional data in the early 90s for retrieval of biophysical parameters (Goel, 1987). Inversion of bidirectional canopy reflectance (CR) models emerged as a promising alternative for retrieval issues (Goel 1989; Myneni et al. 1991; Liang and Strahlar, 1993; Tripathi et al. 2006, 2009). The space borne instruments like POLDER, ADEOS, MISR, TERRA, etc were designed to study both the spectral and directional characteristics of the earth surfaces. This trend depicts one of the scientific stakes to come in remote sensing, which is to take advantage of both the spectral and the directional signatures of vegetation in order to retrieve the biophysical parameters. Tripathi et al. (2006) conducted one field experiment with the objectives set as (i) to relate canopy biophysical parameters and geometry to its bidirectional reflectance, (ii) to evaluate a canopy reflectance model to best represent the radiative transfer within the canopy for its inversion and (iii) to retrieve crop biophysical parameters through inversion of the model. Two varieties of the mustard crop (Brassica juncea L) were grown with two nitrogen treatments to generate a wide range of Leaf Area Index (LAI) and biomass. The reflectance data obtained at 5nm interval for a range of 400-1100nm were integrated to IRS LISS –II sensor’s four band values using Newton Cotes Integration technique. Biophysical parameters were estimated synchronizing with the bi-directional reflectance measurements. The radiative transfer model PROSAIL was used for its evaluation and to retrieve biophysical parameters mainly LAI and Average Leaf Angle (ALA) through its inversion. Look Up Table (LUT) of BRDF was prepared simulating through PROSAIL model varying only LAI (0.2 interval from 1.2 to 5.4 ) and ALA (5° interval from 40 to 55°) parameters and inversion was done using a merit function and numerical optimization technique given by Press et al. 1986. The derived LAI and ALA values from inversion were well matched with observed one with RMSE 0.521 and 5.57, respectively. The radiative transfer model PROSAIL was used for retrieval of LAI, Chlorophyll (Cab) and equivalent water thickness (Cw) of wheat crop of Trans Gangetic Plains through its inversion (Fig 13). The model was calibrated for major parameters such as LAI, Cab, Cw and biomass (Cm) and sensitivity analysis was performed. Inversion of PROSAIL model was carried out for LAI, Cab and Cw using Look Up Table (LUT) approach. The merit function was computed and used to best fit the measured data with the simulated one. Results revealed that LAI, Cab and Cw, were very well retrieved with RMSE 0.3892, 4.307 and 0.0063 respectively when compared with measured values. The retrieved products were evaluated with its corresponding regressed products through different vegetation indices. RMSE between these regressed estimation and measured parameter values were 0.553, 5.204 and 0.01 for LAI, Cab and Cw respectively.

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4. 5. 6. 7. 8. 9. 10. 11. 12.

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Figure 13. The LAI, Equivalent Water Thickness and Total Chlorophyll content of wheat crop in Trans Gangetic Plain of India retrieved from MODIS data through radiative transfer modelling. References 1.

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