Open Access
24 July 2014 New hyperspectral difference water index for the extraction of urban water bodies by the use of airborne hyperspectral images
Huan Xie, Xin Luo, Xiong Xu, Xiaohua Tong, Yanmin Jin, Haiyan Pan, Bingzhong Zhou
Author Affiliations +
Funded by: National Natural Science Foundation of China, Meteorological Research in the Public Interest, Surveying, Mapping and Geoinformation Research in the Public Interest, Doctoral Program of Higher Education, Shanghai Municipal Education Commission
Abstract
Extracting surface land-cover types and analyzing changes are among the most common applications of remote sensing. One of the most basic tasks is to identify and map surface water boundaries. Spectral water indexes have been successfully used in the extraction of water bodies in multispectral images. However, directly applying a water index method to hyperspectral images disregards the abundant spectral information and involves difficulty in selecting appropriate spectral bands. It is also a challenge for a spectral water index to distinguish water from shadowed regions. The purpose of this study is therefore to develop an index that is suitable for water extraction by the use of hyperspectral images, and with the capability to mitigate the effects of shadow and low-albedo surfaces, especially in urban areas. Thus, we introduce a new hyperspectral difference water index (HDWI) to improve the water classification accuracy in areas that include shadow over water, shadow over other ground surfaces, and low-albedo ground surfaces. We tested the new method using PHI-2, HyMAP, and ROSIS hyperspectral images of Shanghai, Munich, and Pavia. The performance of the water index was compared with the normalized difference water index (NDWI) and the Mahalanobis distance classifier (MDC). With all three test images, the accuracy of HDWI was significantly higher than that of NDWI and MDC. Therefore, HDWI can be used for extracting water with a high degree of accuracy, especially in urban areas, where shadow caused by high buildings is an important source of classification error.

1.

Introduction

Extracting surface land-cover types and analyzing changes are among the most common applications of remote sensing.13 One of the most basic tasks is to identify and map surface water boundaries. Optical remote sensing of water bodies is based on the difference in the spectral reflectance of land and water. Water absorbs most of the energy in the near-infrared (NIR) and the mid-infrared wavelengths, whereas vegetation, soil, and impervious surfaces have a higher reflectance in these wavelengths. Thus, in a multi/hyperspectral image, water appears in a darker tone in the IR bands and can be easily differentiated from the dry land surfaces. To date, various water body extraction algorithms for optical imagery have been developed, and they can be categorized into four basic types:4 (a) thematic classification;515 (b) spectral-unmixing;1619 (c) single-band thresholding;17,2022 and (d) the spectral water index methods.2334 Among these methods, the spectral water index methods are the most commonly used water body extraction methods, because of the ease of use and low computational cost.35

Even though a number of water body extraction methods have been proposed in the literature, water extraction methods often fail to distinguish low-albedo surfaces and shadows caused by clouds or other built-up objects in urban areas.25,36 As far as the detailed mapping of urban water bodies is concerned, airborne hyperspectral remote sensing, which is characterized by very high spatial and spectral resolutions,37,38 is one of the most valuable data sources for classification.3941 However, directly applying a water index method to hyperspectral images disregards the abundant spectral information and involves difficulty in selecting appropriate spectral bands.

In this paper, we introduce a multiple-band hyperspectral water index, called the hyperspectral difference water index (HDWI), with the objectives of: (a) improving the accuracy of water body extraction by automatically suppressing classification noise from shadow and other nonwater dark surfaces; and (b) extending the multispectral-designed water index method into the applications of hyperspectral images.

2.

Review of Shadow Detection Methods and Spectral Water Indexes for Extracting Water Bodies

2.1.

Spectral Water Indices

A spectral water index is a single number derived from an arithmetic operation (e.g., ratio, difference, and normalized difference) of two or more spectral bands. An appropriate threshold of the index is then established to separate water bodies from other land-cover features, based on the spectral characteristics.8 Reference 23 introduced the normalized difference water index (NDWI) to delineate open water features using the green (band 2) and NIR (band 4) bands of Landsat TM. Reference 16 further applied bands 3 and 5 of Landsat TM in the NDWI. Reference 25 proposed a modified normalized difference water Index (MNDWI) that modifies NDWI by replacing band 4 by band 5 of Landsat 5 TM, and it has become the most widely used water index until now. Reference 30 developed a normalized difference pond index (NDPI), which is expressed as the normalized difference of the green and short-wave infrared (SWIR) reflectance (SPOT-5 bands 1 and 4, respectively). Based on the water indexes proposed by Refs. 27 and 29, Ref. 27 further tested three groups of water indexes using bands 7 and 5, bands 5 and 4, and bands 7 and 2 of Landsat TM/ETM+, and they suggested that the water index using bands 5 and 4 achieved the best performance for detecting water features. Reference 34 introduced a new automated water extraction index (AWEI), in which two water indexes are proposed using five spectral bands of Landsat 5 TM. Table 1 lists a summary of these water indexes.

Table 1

Summary of the present spectral water indexes for the extraction of water bodies.

NameAbbreviation and definitionBand selection
Normalized difference water index23NDWI=(ρgreenρNIR)/(ρgreen+ρNIR)Green: Landsat TM band 2
NIR: Landsat TM band 4
Normalized difference water index16NDWI=(ρredρSWIR)/(ρred+ρSWIR)Red: Landsat TM band 3
SWIR: Landsat TM band 5
Modified normalized difference water index25MNDWI=(ρgreenρSWIR)/(ρgreen+ρSWIR)Green: Landsat TM band 2
SWIR: Landsat TM band 5
Normalized difference pond index30NDPI=(ρSWIRρgreen)/(ρSWIR+ρgreen)Green: SPOT 5 band 1
SWIR: SPOT 5 band 4
Automated water extraction index34AWEInsh=4×(ρgreenρSWIR1)(0.25×ρNIR+2.75×ρSWIR2)Blue: Landsat TM band 1
AWEIsh=ρblue+2.5×ρgreen1.5×(ρNIR+ρSWIR1)0.25×ρSWIR2Green: Landsat TM band 2
NIR: Landsat TM band 4
SWIR1: Landsat TM band 5
SWIR2: Landsat TM band 7

Two things need to be noted here: (a) Ref. 42 developed a different NDWI used for estimating the water content of a vegetation canopy, which is calculated as the normalized difference of the NIR and the SWIR bands; and (b) the normalized difference vegetation index (NDVI) has also been used in Refs. 43 and 44 to map surface water bodies.

2.2.

Spectral Shadow Detection Methods

Shadows exist in most aerial remote sensing images and high-resolution satellite images, and in these images, shadow is generally produced by urban materials such as buildings and trees.45 The existence of shadow affects the accuracy of land-cover classification46 and change detection.47 In general, spectral shadow detection algorithms do not require any a priori information to distinguish shadow areas from nonshadow areas,48 and they can be directly applied to radiance or raw data, based on certain specific spectral and spatial assumptions. Compared to the shadow detection methods based on three-dimensional modeling,49,50 spectral shadow detection methods have been proven to be simple and efficient in many applications.51

The spectral shadow detection methods can be organized into three categories. (a) Threshold values from the histogram of a single spectral band; for example, Ref. 52 separated shadow from nonshadow by thresholding at a predetermined level and postprocessing the segmented regions, and the water bodies were distinguished by the variance of the segmented regions. (b) Values from an arithmetic operation of two or more spectral bands, which is similar to the spectral water indexes. Reference 53 used a linear combination of red, green, blue, and NIR bands to detect shadow, and the removal of water bodies from the shadow was based on the histogram of the blue band. Reference 54 developed a spectral shape index (SSI) using the blue, green, and red bands of QuickBird imagery to distinguish shadow from water bodies. Reference 55 constructed a morphological shadow index (MSI) based on the relationship between the spectral-structural characteristics of shadows and the corresponding morphological operators of panchromatic high-resolution images. Reference 56 presented a cloud shadow detection index (CSDI) to detect cloud shadows on homogeneous water bodies. (c) Invariant color models. In this category, the shadow chromaticity is expressed in a two-dimensional image, instead of reducing the dimensionality of the shadow information to a one-dimensional histogram. A color space57 named C1, C2, and C3 is used as a suitable color space for the shadow detection.48 Reference 58 presented a method which uses the spectral ratio image in the hue, intensity, and saturation space to segment shadow. Reference 59 further improved the spectral ratio of Ref. 58 and showed that their method achieves a better accuracy. Table 2 lists a summary of these spectral shadow detection methods.

Table 2

Summary of the present spectral shadow detection methods.

Method/NameDefinitionBand selectionWater detection
Thresholding52Predetermined thresholdingPanchromaticVariance
Thresholding53(2red+green+blue+2NIR)/6Red, green, blue and NIR bands of aerial photographThresholding on blue band histogram
Spectral shape index54SSI=red+blue2greenBlue: QuickBird band 1Thresholding on SSI histogram
Green: QuickBird band 2
Red: QuickBird band 3
Morphological shadow index55MSI=(local contrast)/(directionality×scale)PanchromaticNone
Cloud shadow detection index56CSDI = (integrated spectrum of center pixel) / (mean integrated spectrum of the neighboring pixels)Hyperspectral: 400 to 600 nmThresholding on CSDI
Invariant color model48C3=arctan[blue/max(red,green)], saturation, valueBlue: QuickBird band 1Thresholding on intensity (V) and saturation (S)
Green: QuickBird band 2
Red: QuickBird band 3
Invariant color model58(Hue+1)/(intensity+1)Intensity: I in the HSI model; V in the HSV and HCV models; Y in the YIQ and YCbCr models;None
Hue: H in the HSI, HSV, and HCV models; Q in the YIQ model; Cr in the YCbCr model
Invariant color model59Exp{(hue/[intensity+1)TS]2/4σ2}TS and σ2: predefined values; Intensity: I in the HSI model; V in HSV and HCV models; Y in YIQ and YCbCr models;None
Hue: H in the HSI, HSV, and HCV models; Q in the YIQ model; Cr in the YCbCr model

3.

Study Data

For the purpose of urban water extraction, three test sites were selected. The first test image is a subset of a Pushbroom Hyperspectral Imager II (PHI-2) image of Shanghai. The target area was focused on Lujiazui, the city center of Shanghai, which is surrounded by the Huangpu River, and is located at 121°29′38″E, 31°14′18″N (Fig. 1). The PHI-2 has been developed by the Shanghai Institute of Technical Physics, China, since 2001. It has been applied in the fields of environmental monitoring, geological studies, oil and gas prospecting, vegetation studies, ocean observation, city layout studies, agricultural monitoring, and forest fireproofing.60 The hyperspectral image was required at about 12:00 a.m. (±2h) at a relative flight elevation of about 1500 m, in cloud-free sky, on November 26, 2002. PHI-2 has a field-of-view of 23 deg, with a spatial resolution of 1.5 mrad, and 246 spectral bands covering 400 to 870 nm in wavelength, with a spectral resolution of better than 5 nm in full range.60 The spatial resolution is about 1.5 m (under the plane spot). The spectra were calibrated between the PHI-2 data and the field spectra at the same spots, to eliminate the atmospheric effect,61 and they were atmospherically corrected in the ENVI QUAC module.62

Fig. 1

PHI-2 false-color image of Lujiazui and the Huangpu River, Shanghai, China (R: 787 nm, G: 611 nm, and B: 551 nm).

JARS_8_1_085098_f001.png

The second test image is a small subset of a HyMAP image of Munich, Germany (48°8′ N, 11°36′E). The target area is the Isar River (Fig. 2). The hyperspectral HyMAP data were acquired on July 30, 2004, with a spatial resolution of 4 m, and 128 spectral bands in the visible and IR channels (400 to 2400 nm).63 This image was geo-referenced and atmospherically corrected with ATCOR 4.64

Fig. 2

HyMAP true-color image of the Isar River, Munich, Germany (R: 635 nm, G: 543 nm, and B: 466 nm).

JARS_8_1_085098_f002.png

The third test image is a subset of a reflective optics system imaging spectrometer (ROSIS) image of Pavia, Italy (45°11’N, 9°9’E). The target area is the Ticino River (Fig. 3). The ROSIS data were acquired on July 8, 2002, with a spatial resolution of 1.3 m, and 102 available bands covering 430 to 860 nm.65 The data were atmospherically corrected but not geometrically corrected.

Fig. 3

ROSIS false-color image of Pavia, Italy (R: 788 nm, G: 628 nm, and B: 536 nm).

JARS_8_1_085098_f003.png

4.

Description of the Proposed Water Extraction Method

4.1.

Spectral Characteristics of Water and Shadow

The total radiance reaching a satellite sensor consists of three parts:54 (a) the contribution from the atmosphere, i.e., the path radiance due to light scattering; (b) the reflectance of the ground surface caused by direct sunlight; and (c) the reflectance from the scattered sunlight.

For an atmospherically corrected hyperspectral image, the contribution from the atmosphere is corrected, and thus the first part is almost removed from the image and can be considered as zero. For a ground object covered by shadow, the second part, reflectance caused by direct sunlight, is zero, and the surface-leaving radiance only consists of the scattered sunlight of the ground object, which is assumed to be in proportion to the reflectance caused by direct sunlight while the sunlight is not blocked.

Typical pixel reflectance values of six major land-cover types were sampled from all the wavelengths of test image 1. The land-cover types were: water, vegetation, bright built-up, dark built-up, water shadow (water essentially, which is in shadow caused by buildings or trees), and shadow. Spectral data from these pixels were used to examine the reflectance patterns and to identify the land-cover types that affect water body extraction accuracy in urban areas, with the aim being to design a method that accurately discriminates between such surfaces and water, especially for shadow and water. Figure 4 shows the reflectance curves of water (red), dark building (blue), shadow (black), and water under shadow (brown), and it can be clearly observed that the reflectance of shadow is in proportion to the reflectance of dark building, whereas the reflectance of water under shadow is in proportion to the reflectance of water.

Fig. 4

The spectral reflectance curves of water and shadow.

JARS_8_1_085098_f004.png

In the wavelength of blue light (450 to 520 nm), both the reflectance of water and shadow over water are lower than that of dark building and shadow. Reference 53 took advantage of this spectral property to separate water and shadow. In the wavelength of green light (520 to 600 nm) and red light (600 to 690 nm), the reflectance of water is higher than that of buildings. However, in the wavelength of NIR light (700 to 850 nm), the water absorbs the majority of the sunlight, and thus the reflectance in NIR is lower than for other types of ground surface. These spectral characteristics are used in the majority of spectral water indexes to detect water bodies.16,23,25,30,34 However, in shadow regions, as the incoming radiance is limited, the reflectance curves of water and shadow are mixed from 490 to 650 nm, which means that the green light does not contribute to the development of a spectral water index for distinguishing water and shadow.

4.2.

Development of the Hyperspectral Difference Water Index

The spectral curves of urban water bodies and shadow indicate that the spectral shape and the amplitude might be adequate to separate the water and the shadow regions for an entire image. Thus, the proposed water detection index—the HDWI—is constructed to increase the contrast between water and other dark surfaces, as follows

Eq. (1)

HDWI=[650nm700nmR(λ)dλ700nm850nmR(λ)dλ]/[650nm700nmR(λ)dλ+700nm850nmR(λ)dλ].

This water index HDWI amplifies the contrast between water and shadowed regions by taking advantage of the differences in the spectral amplitudes, particularly in the red and the NIR regions of the spectra (Fig. 4). The primary aim of the formulation of HDWI is to maximize the separability of water and nonwater pixels through spectral integration and differencing. To amplify the contrast between these two regions, we integrate the reflectance of these two spectral regions and calculate the reflectance difference between these two regions.

Figure 5 plots the index value distributions of six land-cover types of test image 1 for HDWI, NDWIHIS, and NDWI. NDWIHIS and NDWI are derived from Ref. 23, and they are constructed for hyperspectral images as

Eq. (2)

NDWI=(GreenNIR)/(Green+NIR),

Eq. (3)

NDWIHIS=[492nm577nmR(λ)dλ780nm860nmR(λ)dλ]/[492nm577nmR(λ)dλ+780nm860nmR(λ)dλ].

Fig. 5

Index value distributions of six land-cover types of test image 1, from left to right, the charts is the representative of HDWI, NDWIHIS and NDWI respectively. Each box plot shows the location of the 25th, 50th, and 75th percentile (boxes), and the extreme outliers (whiskers).66

JARS_8_1_085098_f005.png

In Eq. (2), green and NIR denote single bands near the center wavelength of 535 and 820 nm, respectively. From Fig. 5, it can be observed that when using NDWIHIS, the majority of the water and water shadow can be separated from the other land covers; however, HDWIHIS cannot avoiding mixing with shadow. Using HDWI, the separability of water, water shadow, and shadow are greatly improved, which means that the HDWI is capable of separating water and water shadow from other low-albedo ground surfaces.

4.3.

Classification and Accuracy Assessment

To compare the accuracy of the proposed water body extraction technique with other methods, we made preliminary tests of various water indices, including the NDWI of Ref. 23, the NDVI of Ref. 43, the SSI of Ref. 54, and the thresholding method of Ref. 55. Based on a preliminary evaluation, it appeared that all the indices, except for NDWI, performed poorly with our test images. We therefore only considered NDWI for comparison with the new index proposed in this paper. A supervised Mahalanobis distance classifier (MDC) was also included in the comparison, as this classifier performed the best with our test images among the other widely used methods (including maximum likelihood, K-means, spectral angle mapper, minimum distance, and parallelepiped, which had overall accuracy of 95.09%, 82.44%, 78.42%, 81.22%, and 87.14% in their respective study areas) in water classification. For the MDC, water and nonwater training data were produced for each test image.

In order to determine the optimal threshold to separate water and nonwater pixels in HDWI and NDWIHIS, a threshold with the minimum sum of commission errors and omission errors was chosen. The classification accuracies of the three methods, i.e., HDWI, NDWI, NDWIHIS, and MDC, were then assessed by calculating kappa coefficients and error matrices. The accuracy comparison between HDWI and NDWIHIS was made at their optimal thresholds.

It is worth noting that the performance of support vector machine (SVM), a trainable machine learning classification method, is also tested. Although the overall accuracy of SVM classifier (99.49%) is slightly higher than that of HDWI, SVM required much more time for training, parameter optimization, and classification. Therefore, SVM is not used in our experiments in order to have a fair comparison with water indexes.

5.

Results and Discussion

5.1.

Water Extraction Maps

The water extraction maps by the use of the three classifiers with the three test images are presented in Fig. 6. A visual inspection of Fig. 6 indicates that the HDWI results in a better accuracy of surface water mapping than NDWI, NDWIHIS, and MDC. For test image 1 from Shanghai, in particular, the shadow over water is correctly extracted by the new HDWI index. In test image 1, the water extraction maps by the use of NDWI and NDWIHIS show noisy results. The MDC performs well in the classification of nonwater pixels in the urban area, but it fails to classify the shadow water bodies as water. However, for test image 2 from Munich, all the maps of Fig. 6 indicate smaller differences between the three water extraction methods. All three methods perform well in the extraction of water bodies. HDWI mixes up the least amount of urban built-up areas, and NDWIHIS produces the worst result by visual inspection. For test image 3 from Pavia, HDWI produces a better result than NDWI and NDWIHIS in suppressing shadow and other non-water surfaces. The MDC also produces a good result by visual inspection, with the exception of a large area in the city that is misclassified as a water body.

Fig. 6

Comparison of the water extraction results using the three classifiers with the three test images.

JARS_8_1_085098_f006.png

5.2.

Classification Accuracy

The results of the mapping accuracy with the three test images are summarized in Tables 3Table 45. The accuracy achieved by HDWI is higher than that of the NDWIHIS, NDWI, and MDC classifiers. The total omission and commission errors of HDWI are less than 50% of those of the NDWIHIS, NDWI, and MDC classifiers with test image 1. With test image 2, HDWI, NDWIHIS, NDWI, and MDC produce low commission errors, and HDWI produces very low omission and commission errors. With test image 3, the classification accuracies for HDWI and MDC are quite similar, whereas NDWI and NDWIHIS achieve the worst accuracy.

Table 3

Classification accuracies with test image 1.

MethodOmission error (%)Commission error (%)Overall accuracya (%)Kappa coefficient
HDWI2.151.3798.230.9647
NDWI12.2112.5487.540.7509
NDWIHIS1.176.0896.200.9240
MDC7.470.1796.170.9234

a6411 water pixels and 6353 nonwater pixels were used for the accuracy assessment.

Table 4

Classification accuracies with test image 2.

MethodOmission error (%)Commission error (%)Overall accuracya (%)Kappa coefficient
HDWI0.020.9099.460.9892
NDWI1.990.9298.350.966
NDWIHIS4.700.4197.110.9416
MDC3.920.3697.890.9380

a3346 water pixels and 4382 nonwater pixels were used for the accuracy assessment.

Table 5

Classification accuracies with test image 3.

MethodOmission error (%)Commission error (%)Overall accuracya (%)Kappa coefficient
HDWI5.101.1896.650.9330
NDWI4.326.7793.950.8783
NDWIHIS3.166.4894.700.8934
MDC2.733.6496.560.9308

a14,791 water pixels and 12,779 nonwater pixels were used for the accuracy assessment.

5.3.

Shadow Distinguishing Effects

To evaluate the shadow distinguishing effect of the new proposed index in urban areas, the confusion between water, water shadow, shadow, and dark building (low-albedo surfaces) was further analyzed. As there are no obvious shadows in test image 2 from Munich, only test image 1 from Shanghai and test image 3 from Pavia were included in this assessment. For test image 1, water shadow, shadow, and dark building are the areas that the classification methods often fail to classify correctly, and the results for HDWI, NDWIHIS, NDWI, and MDC are shown in Table 6. For test image 3, no shadow is found on the water surface, and thus only shadow and dark building are analyzed in Table 7. For test images 1 and 3, additional reference samples for water shadow, shadow, and dark building were selected, and the numbers of pixels classified as water or nonwater (in the blanket) are listed.

Table 6

Water-shadow confusion analysis for test image 1.

MethodWater shadowaShadowaDark buildinga
HDWI6985 (49)53 (12,179)89 (12,631)
NDWI6995 (39)5921 (6311)574 (12,146)
NDWIHIS6928 (106)1162 (11,070)275 (12,445)
MDC3010 (4024)5 (12,838)3 (12,717)

a7034 water shadow pixels, 12,232 shadow pixels, and 12,720 dark building pixels were used for the confusion analysis.

Table 7

Water-shadow confusion analysis for test image 3.

MethodShadowaDark buildinga
HDWI0 (4115)13 (4592)
NDWI4 (4111)359 (4246)
NDWIHIS4 (4111)337 (4268)
MDC7 (4115)270 (4335)

a4115 shadow pixels and 4605 dark building pixels were used for the confusion analysis.

For test image 1, using the new proposed HDWI, almost all the water shadow pixels are correctly classified as water (6985 of 7034 pixels), and only 53 shadow pixels and 89 dark building pixels are wrongly classified as water. NDWIHIS also correctly classifies the majority of the water shadow pixels as water (6928 of 7034 pixels), but 1162 shadow pixels and 275 dark building pixels are wrongly classified as water. The NDWI performs worse than NDWIHIS except for water shadow recognition. The MDC performs very well in the classification of water pixels, shadow pixels, and dark building pixels, and only five shadow pixels and three dark building pixels are misclassified. However, MDC misclassifies over 40% of the water shadow pixels into the nonwater class (3010 of 7034 pixels).

For test image 3, HDWI also performs the best in distinguishing shadow and dark buildings, and no shadow pixels and only 13 dark building pixels are wrongly detected by HDWI. The numbers of misclassified pixels for NDWI, NDWIHIS, and MDC are 4, 4, and 337; and 337, 359, and 270, respectively.

5.4.

Discussion

The new proposed water index in this paper contributes to the efforts being made to apply water indexes to extract water bodies from hyperspectral images, and to improve the accuracy of surface water mapping for further environmental studies and applications. The proposed HDWI is specially designed for urban water detection, where the shadows and the other low-albedo surfaces have not been correctly classified in the previous studies. HDWI uses the small differences between dark surfaces and dark water surfaces in the red and the NIR wavelengths. It is a simple and effective technique for enhancing the separability of water and other dark pixels, without using any additional data to remove them beforehand and without any color space transformation. The spectral integration is a sum over all the bands in specific wavelength range, which is a simple calculation and would not bring much burden for computation cost. If there are large areas needed to classify with stringent time requirements, we can choose part of bands in the wavelength range with a wavelength step for classifying. Through experiments, we find under the condition of good data quality, this process also can get results as good as the original approach.

We tested the new index using three different hyperspectral sensors: PHI-2 is manufactured in China; HyMAP is manufactured in Australia; and ROSIS is manufactured in Germany. The images were captured in three different cities with rivers flowing through them: Shanghai, China; Munich, Germany; and Pavia, Italy. The water extraction results show that the HDWI index is a sensor-free hyperspectral water index, and the only requirement for the hyperspectral image is that the center wavelengths of each spectral band should be known. HDWI works in the red and NIR wavelengths (650 to 850 nm), and these wavelengths are included in all hyperspectral sensors, which will certainly enlarge the application field of this index.

Although the new water index was tested under different sensors and different cities, several issues that may affect the results were not considered. (1) With our test images, HDWI was operated on the reflectance curves, and the importance and type of atmospheric correction applied in the image preprocessing stage was not considered when evaluating the accuracies. (2) The composition of water, such as the phytoplankton, chlorophyll a, and suspended sediment content, which may lead to a change in the reflectance patterns, was not considered and evaluated in this paper. (3) In terms of urban areas, the open water near to high buildings may also be difficult to classify. Our experimental data did not contain open water, and we think the difficulty in open water also exists in the river of our experimental data (water, water shadow caused by buildings, and building shadows on land are highly mixed). Therefore, the open water near high buildings has not been considered.

6.

Conclusions

The new water extraction index introduced in this paper is designed to improve the accuracy of urban surface water mapping by the use of hyperspectral images. The proposed method uses a simple technique of spectral integration and enhancing class separability without any additional data to remove shadow and dark surface noises, which are often major causes of misclassification in urban surface water mapping.

Based on a review on spectral water index methods, spectral shadow detection methods, and spectral analysis of shadowed surfaces, we introduced a new HDWI for improving the water classification accuracy in the case where the area consists of shadow over water, shadow over other ground surfaces, and low-albedo ground surfaces. The proposed index uses spectral integration and operates on the reflectance differences between dark surfaces and water surfaces in the red and the NIR wavelengths. The proposed index was tested with PHI-2, HyMAP, and ROSIS hyperspectral images of Shanghai, Munich, and Pavia. The performance of the water index was compared with the NDWI, the NDWI applied to hyperspectral image (NDWIHIS), and the Mahalanobis distance (MDC) classifier. From the experimental results with the three test sites based on the proposed HDWI method, several conclusions are drawn as follows

  • 1. HDWI is effective for the extraction of water bodies by the use of airborne hyperspectral images, especially for the images that cover the urban areas. It works on the reflectance from 650 to 850 nm, and it is suitable for any hyperspectral images with known center wavelengths. Atmospheric correction is suggested in the preprocessing step for the application of HDWI.

  • 2. HDWI is showed to be capable of extracting water bodies by the use of different hyperspectral sensors. The HDWI can be used to extract surface water with a high degree of accuracy, particularly in urban areas where high buildings cast shadows on water and nonwater surfaces. In all three test images, the accuracy of HDWI is significantly higher than that of NDWI, NDWIHIS, and MDC.

  • 3. HDWI is particularly designed for distinguishing water shadows. The experimental results showed that HDWI correctly classifies water shadow pixels into water, and other shadow pixels into nonwater. In addition, few pixels are incorrectly classified by HDWI compared with NDWI, NDWIHIS, and MDC.

Acknowledgments

We would like to thank the Shanghai Institute of Technical Physics (SITP) of the Chinese Academy of Sciences, Shanghai, China; the hyperspectral research group at DLR, Oberpfaffenhofen, Germany, especially Dr. Andreas Müller and Wieke Heldens; and Prof. Paolo Gamba at the University of Pavia (Italy), for supplying the hyperspectral data. The work described in the paper was substantially supported by the National Natural Science Foundation of China (Project Nos. 41201426, 41325005, and 41171352), the China Special Fund for Meteorological Research in the Public Interest (Project No. GYHY201306055), the China Special Fund for Surveying, Mapping and Geoinformation Research in the Public Interest (Project No. HY14122136), the Fund of the Doctoral Program of Higher Education (Project No. 20110072120066), the Fund of the Shanghai Municipal Education Commission (Project No. 11CG21), and the Fundamental Research Funds for the Central Universities.

References

1. 

P. Gambaet al., “Improved VHR urban area mapping exploiting object boundaries,” IEEE Trans. Geosci. Remote Sens., 45 (8), 2676 –2682 (2007). http://dx.doi.org/10.1109/TGRS.2007.89981 IGRSD2 0196-2892 Google Scholar

2. 

P. Duet al., “Fusion of difference images for change detection over urban areas,” IEEE Trans. Geosci. Remote Sens., 5 (4), 1076 –1086 (2012). http://dx.doi.org/10.1109/JSTARS.2012.2200879 IGRSD2 0196-2892 Google Scholar

3. 

X. TongH. Xie, “Urban land cover classification with airborne hyperspectral data: what features to use urban land cover classification with airborne hyperspectral data: what features to use,” IEEE J. Sel. Top. Appl. Earth Observ., PP (99), 1 –12 (2014). http://dx.doi.org/10.1109/JSTARS.2014.2312717 1939-1404 Google Scholar

4. 

L. JiL. ZhangB. Wylie, “Analysis of dynamic thresholds for the normalized difference water index,” Photogramm. Eng. Remote. Sens., 75 (11), 1307 –1317 (2009). http://dx.doi.org/10.14358/PERS.75.11.1307 PGMEA9 0099-1112 Google Scholar

5. 

C. HuangL. S. DavisJ. R. G. Townshend, “An assessment of support vector machines for land cover classification,” Int. J. Remote Sens., 23 (4), 725 –749 (2002). http://dx.doi.org/10.1080/01431160110040323 IJSEDK 0143-1161 Google Scholar

6. 

I. Abou El-MagdT. W. Tanton, “Improvements in land use mapping for irrigated agriculture from satellite sensor data using a multi-stage maximum likelihood classification,” Int. J. Remote Sens., 24 (21), 4197 –4206 (2003). http://dx.doi.org/10.1080/0143116031000139791 IJSEDK 0143-1161 Google Scholar

7. 

M. C. HungY. H. Wu, “Mapping and visualizing the Great Salt Lake landscape dynamics using multi-temporal satellite images, 1972–1996,” Int. J. Remote Sens., 26 (9), 1815 –1834 (2005). http://dx.doi.org/10.1080/0143116042000298324 IJSEDK 0143-1161 Google Scholar

8. 

J. Lira, “Segmentation and morphology of open water bodies from multispectral images,” Int. J. Remote Sens., 27 (18), 4015 –4038 (2006). http://dx.doi.org/10.1080/01431160600702384 IJSEDK 0143-1161 Google Scholar

9. 

A. DavrancheG. LefebvreB. Poulin, “Wetland monitoring using classification trees and SPOT-5 seasonal time series,” Remote Sens. Environ., 114 (3), 552 –562 (2010). http://dx.doi.org/10.1016/j.rse.2009.10.009 RSEEA7 0034-4257 Google Scholar

10. 

J. Amini, “A method for generating floodplain maps using IKONOS images and DEMs,” Int. J. Remote Sens., 31 (9), 2441 –2456 (2010). http://dx.doi.org/10.1080/01431160902929230 IJSEDK 0143-1161 Google Scholar

11. 

L. Bortelset al., “Long-term monitoring of wetlands along the Western-Greek Bird Migration Route using Landsat and ASTER satellite images: Amvrakikos Gulf (Greece),” J. Nat. Conserv., 19 (4), 215 –223 (2011). http://dx.doi.org/10.1016/j.jnc.2011.01.004 1617-1381 Google Scholar

12. 

Z. Jianget al., “Water body delineation using index composition and HIS transformation,” Int. J. Remote Sens., 33 (11), 3402 –3421 (2012). http://dx.doi.org/10.1080/01431161.2011.614967 IJSEDK 0143-1161 Google Scholar

13. 

L. M. Yanget al., “An efficient method for change detection of soil, vegetation and water in the Northern Gulf of Mexico wetland ecosystem,” Int. J. Remote Sens., 34 (18), 6321 –6336 (2013). http://dx.doi.org/10.1080/01431161.2013.800653 IJSEDK 0143-1161 Google Scholar

14. 

M. G. TulbureM. Broich, “Spatiotemporal dynamic of surface water bodies using Landsat time-series data from 1999 to 2011,” ISPRS J. Photogramm. Remote Sens., 79 44 –52 (2013). http://dx.doi.org/10.1016/j.isprsjprs.2013.01.010 IRSEE9 0924-2716 Google Scholar

15. 

J. F. Pekelet al., “A near real-time water surface detection method based on HSV transformation of MODIS multi-spectral time series data,” Remote Sens. Environ., 140 704 –716 (2014). http://dx.doi.org/10.1016/j.rse.2013.10.008 RSEEA7 0034-4257 Google Scholar

16. 

A. S. RogersM. S. Kearney, “Reducing signature variability in unmixing coastal marsh Thematic Mapper scenes using spectral indices,” Int. J. Remote Sens., 25 (12), 2317 –2335 (2004). http://dx.doi.org/10.1080/01431160310001618103 IJSEDK 0143-1161 Google Scholar

17. 

P. R. SethreB. C. RundquistP. E. Todhunter, “Remote detection of prairie pothole ponds in the Devils Lake Basin, North Dakota,” GISci. Remote Sens., 42 (4), 277 –296 (2005). http://dx.doi.org/10.2747/1548-1603.42.4.277 1548-1603 Google Scholar

18. 

A. M. De Asiset al., “Accuracy and applicability of linear spectral unmixing in delineating potential erosion areas in tropical watersheds,” Int. J. Remote Sens., 29 (14), 4151 –4171 (2008). http://dx.doi.org/10.1080/01431160701874579 IJSEDK 0143-1161 Google Scholar

19. 

A. Hommersomet al., “Spectra of a shallow sea-unmixing for class identification and monitoring of coastal waters,” Ocean Dynam., 61 (4), 463 –480 (2011). http://dx.doi.org/10.1007/s10236-010-0373-4 1616-7341 Google Scholar

20. 

D. C. Rundquistet al., “The relationship between the timing of summer-season rainfall events and lake-surface area,” J. Am. Water Resour. Assoc., 23 (3), 493 –508 (1987). http://dx.doi.org/10.1111/jawr.1987.23.issue-3 JWRAF5 1093-474X Google Scholar

21. 

S. K. Jainet al., “Delineation of flood-prone areas using remote sensing technique,” Water Resour. Manag., 19 (4), 337 –347 (2005). http://dx.doi.org/10.1007/s11269-005-3281-5 WRMAEJ 0920-4741 Google Scholar

22. 

R. G. BryantM. P. Rainey, “Investigation of flood inundation on playas within the Zone of Chotts, using a time-series of AVHRR,” Remote Sens. Environ., 82 (2–3), 360 –375 (2002). http://dx.doi.org/10.1016/S0034-4257(02)00053-6 RSEEA7 0034-4257 Google Scholar

23. 

S. K. McFeeters, “The use of normalized difference water index (NDWI) in the delineation of open water features,” Int. J. Remote Sens., 17 (7), 1425 –1432 (1996). http://dx.doi.org/10.1080/01431169608948714 IJSEDK 0143-1161 Google Scholar

24. 

X. Chenet al., “Integration of multi-source data for water quality classification in the Pearl River estuary and its adjacent coastal waters of Hong Kong,” Cont. Shelf Res., 24 (16), 1827 –1843 (2004). http://dx.doi.org/10.1016/j.csr.2004.06.010 CSHRDZ 0278-4343 Google Scholar

25. 

H. Xu, “Modification of normalised difference water index (NDWI) to enhance open water features in remotely sensed imagery,” Int. J. Remote Sens., 27 (14), 3025 –3033 (2006). http://dx.doi.org/10.1080/01431160600589179 IJSEDK 0143-1161 Google Scholar

26. 

S. K. Jainet al., “Flood inundation mapping using NOAA AVHRR data,” Water Resour. Manag., 20 (6), 949 –959 (2006). http://dx.doi.org/10.1007/s11269-006-9016-4 WRMAEJ 0920-4741 Google Scholar

27. 

Y. O. OumaR. Tateishi, “A water index for rapid mapping of shoreline changes of five East African Rift Valley lakes: an empirical analysis using Landsat TM and ETM+ data,” Int. J. Remote Sens., 27 (15), 3153 –3181 (2006). http://dx.doi.org/10.1080/01431160500309934 IJSEDK 0143-1161 Google Scholar

28. 

J. W. ChipmanT. M. Lillesand, “Satellite-based assessment of the dynamics of new lakes in southern Egypt,” Int. J. Remote Sens., 28 (19), 4365 –4379 (2007). http://dx.doi.org/10.1080/01431160701241787 IJSEDK 0143-1161 Google Scholar

29. 

T. Sakamotoet al., “Detecting temporal changes in the extent of annual flooding within the Cambodia and the Vietnamese Mekong Delta from MODIS time-series imagery,” Remote Sens. Environ., 109 (3), 295 –313 (2007). http://dx.doi.org/10.1016/j.rse.2007.01.011 RSEEA7 0034-4257 Google Scholar

30. 

J. P. Lacauxet al., “Classification of ponds from high-spatial resolution remote sensing: application to Rift Valley Fever epidemics in Senegal,” Remote Sens. Environ., 106 (1), 66 –74 (2007). http://dx.doi.org/10.1016/j.rse.2006.07.012 RSEEA7 0034-4257 Google Scholar

31. 

J. Gardelleet al., “Less rain, more water in ponds: a remote sensing study of the dynamics of surface waters from 1950 to present in pastoral Sahel (Gourma region, Mali),” Hydrol. Earth Syst. Sc., 14 (2), 309 –324 (2010). http://dx.doi.org/10.5194/hess-14-309-2010 HESSCF 1027-5606 Google Scholar

32. 

X. Tonget al., “Quantitative monitoring of inland water using remote sensing of the upper reaches of the Huangpu River, China,” Int. J. Remote Sens., 31 (9), 2471 –2492 (2010). http://dx.doi.org/10.1080/01431160902994440 IJSEDK 0143-1161 Google Scholar

33. 

W. Liet al., “A comparison of land surface water mapping using the normalized difference water index from TM, ETM+ and ALI,” Remote Sens., 5 (11), 5530 –5549 (2013). http://dx.doi.org/10.3390/rs5115530 17LUAF 2072-4292 Google Scholar

34. 

G. L. Feyisaet al., “Automated water extraction index: a new technique for surface water mapping using Landsat imagery,” Remote Sens. Environ., 140 23 –35 (2014). http://dx.doi.org/10.1016/j.rse.2013.08.029 RSEEA7 0034-4257 Google Scholar

35. 

J. H. RyuJ. S. WonK. D. Min, “Waterline extraction from Landsat TM data in a tidal flat—A case study in Gomso Bay, Korea,” Remote Sens. Environ., 83 (3), 442 –456 (2002). http://dx.doi.org/10.1016/S0034-4257(02)00059-7 RSEEA7 0034-4257 Google Scholar

36. 

C. VerpoorterT. KutserL. Tranvik, “Automated mapping of water bodies using Landsat multispectral data,” Limnol. Oceanogr., 10 1037 –1050 (2012). http://dx.doi.org/10.4319/lom.2012.10.1037 LIOCAH 0024-3590 Google Scholar

37. 

A. F. H. Goetz, “Three decades of hyperspectral remote sensing of the Earth: a personal view,” Remote Sens. Environ., 113 (S1), 5 –16 (2009). http://dx.doi.org/10.1016/j.rse.2007.12.014 RSEEA7 0034-4257 Google Scholar

38. 

A. Plazaet al., “Recent advances in techniques for hyperspectral image processing,” Remote Sens. Environ., 113 (S1), 110 –122 (2009). http://dx.doi.org/10.1016/j.rse.2007.07.028 RSEEA7 0034-4257 Google Scholar

39. 

B. Waskeet al., “Sensitivity of support vector machines to random feature selection in classification of hyperspectral data,” IEEE Trans. Geosci. Remote Sens., 48 (7), 2880 –2889 (2010). http://dx.doi.org/10.1109/TGRS.2010.2041784 IGRSD2 0196-2892 Google Scholar

40. 

H. XieX. Tong, “A probability-based improved binary encoding algorithm for classification of hyperspectral images,” IEEE J. Sel. Top. Appl. Earth Observ., PP (99), 1 –11 (2014). http://dx.doi.org/10.1109/JSTARS.2013.2273795 1939-1404 Google Scholar

41. 

H. YangQ. DuG. Chen, “Particle swarm optimization-based hyperspectral dimensionality reduction for urban land cover classification,” IEEE J. Sel. Top. Appl. Earth Observ., 5 (2), 544 –554 (2012). http://dx.doi.org/10.1109/JSTARS.2012.2185822 1939-1404 Google Scholar

42. 

B. C. Gao, “NDWI—A normalized difference water index for remote sensing of vegetation liquid water from space,” Remote Sens. Environ., 58 (3), 257 –266 (1996). http://dx.doi.org/10.1016/S0034-4257(96)00067-3 RSEEA7 0034-4257 Google Scholar

43. 

J. W. ChipmanT. M. Lillesand, “Satellite-based assessment of the dynamics of new lakes in southern Egypt,” Int. J. Remote Sens., 28 (19), 4365 –4379 (2007). http://dx.doi.org/10.1080/01431160701241787 IJSEDK 0143-1161 Google Scholar

44. 

M. Maet al., “Change in area of Ebinur Lake during the 1998–2005 period,” Int. J. Remote Sens., 28 (24), 5523 –5533 (2007). http://dx.doi.org/10.1080/01431160601009698 IJSEDK 0143-1161 Google Scholar

45. 

A. R. Shahtahmassebiet al., “Review of shadow detection and de-shadowing methods in remote sensing,” Chinese Geogr. Sci., 23 (4), 403 –420 (2013). http://dx.doi.org/10.1007/s11769-013-0613-x 1002-0063 Google Scholar

46. 

K. A. Sahaet al., “Land covers classification using IRS LISS III image and DEM in a rugged terrain: a case study in Himalayas,” Geocarto Int., 20 (2), 33 –40 (2005). http://dx.doi.org/10.1080/10106040508542343 1010-6049 Google Scholar

47. 

W. LiuF. Yamazaki, “Object-based shadow extraction and correction of high-resolution optical satellite images,” IEEE J. Sel. Top. Appl. Earth Observ., 5 (4), 1296 –1302 (2012). http://dx.doi.org/10.1109/JSTARS.2012.2189558 1939-1404 Google Scholar

48. 

V. ArévaloJ. GonzálezG. Ambrosio, “Shadow detection in color high-resolution satellite images,” Int. J. Remote Sens., 29 (7), 1945 –1963 (2008). http://dx.doi.org/10.1080/01431160701395302 IJSEDK 0143-1161 Google Scholar

49. 

J. Y. RauN. Y. ChenL. C. Chen, “True orthophoto generation of built-up areas using multi-view images,” Photogramm. Eng. Remote Sens., 68 (6), 581 –588 (2002). PGMEA9 0099-1112 Google Scholar

50. 

X. Tonget al., “Use of shadows for detection of earthquake-induced collapsed buildings in high-resolution satellite imagery,” ISPRS J. Photogramm. Remote Sens., 79 53 –67 (2013). http://dx.doi.org/10.1016/j.isprsjprs.2013.01.012 IRSEE9 0924-2716 Google Scholar

51. 

K. R. M. Adelineet al., “Shadow detection in very high spatial resolution aerial images: a comparative study,” ISPRS J. Photogramm. Remote Sens., 80 21 –38 (2013). http://dx.doi.org/10.1016/j.isprsjprs.2013.02.003 IRSEE9 0924-2716 Google Scholar

52. 

P. M. Dare, “Shadow analysis in high-resolution satellite imagery of urban areas,” Photogramm. Eng. Remote Sens., 71 (2), 169 –177 (2005). http://dx.doi.org/10.14358/PERS.71.2.169 PGMEA9 0099-1112 Google Scholar

53. 

M. NagaoT. MatsutyamaY. Ikeda, “Region extraction and shape analysis in aerial photos,” Comput. Vision Graph., 10 (3), 195 –223 (1979). http://dx.doi.org/10.1016/0146-664X(79)90001-7 Google Scholar

54. 

Y. Chenet al., “Shadow information recovery in urban areas from very high resolution satellite imagery,” Int. J. Remote Sens., 28 (15), 3249 –3254 (2007). http://dx.doi.org/10.1080/01431160600954621 IJSEDK 0143-1161 Google Scholar

55. 

X. HuangL. Zhang, “Morphological building/shadow index for building extraction from high-resolution imagery over urban areas,” IEEE J. Sel. Top. Appl. Earth Observ. Remote Sens., 5 (1), 161 –172 (2012). http://dx.doi.org/10.1109/JSTARS.2011.2168195 1939-1404 Google Scholar

56. 

R. Aminet al., “Optical algorithm for cloud shadow detection over water,” IEEE Trans. Geosci. Remote Sens., 51 (2), 732 –741 (2013). http://dx.doi.org/10.1109/TGRS.2012.2204267 IGRSD2 0196-2892 Google Scholar

57. 

T. GeversA. W. M. Smeulders, “Color-based object recognition 1999,” Pattern Recognit., 32 (3), 453 –464 (1999). http://dx.doi.org/10.1016/S0031-3203(98)00036-3 PTNRA8 0031-3203 Google Scholar

58. 

V. U. D. Tsai, “A comparative study on shadow compensation of color aerial images in invariant color models,” IEEE Trans. Geosci. Remote Sens., 44 (6), 1661 –1671 (2006). http://dx.doi.org/10.1109/TGRS.2006.869980 IGRSD2 0196-2892 Google Scholar

59. 

K. L. ChungY. R. LinY. H. Huang, “Efficient shadow detection of color aerial images based on successive thresholding scheme,” IEEE Trans. Geosci. Remote Sens., 47 (2), 671 –682 (2009). http://dx.doi.org/10.1109/TGRS.2008.2004629 IGRSD2 0196-2892 Google Scholar

60. 

Q. TongY. XueL. Zhang, “Progress in hyperspectral remote sensing science and technology in China over the past three decades,” IEEE J. Sel. Top. Appl. Earth Observ. Remote Sens., 7 (1), 70 –91 (2014). http://dx.doi.org/10.1109/JSTARS.2013.2267204 1939-1404 Google Scholar

61. 

R. ShuY. Q. XueY. D. Yang, “Calibration and application of airborne pushbroom hyperspectral imager (PHI),” Proc. SPIE, 5234 668 –675 (2004). http://dx.doi.org/10.1117/12.516697 PSISDG 0277-786X Google Scholar

62. 

L. S. Bernsteinet al., “Validation of the QUick atmospheric correction (QUAC) algorithm for VNIR-SWIR multi- and hyperspectral imagery,” Proc. SPIE, 5806 668 –678 (2005). http://dx.doi.org/10.1117/12.603359 PSISDG 0277-786X Google Scholar

63. 

T. Cockset al., “The HyMap™ airborne hyperspectral sensor: the system, calibration and performance,” in 1st EARSeL Workshop on Imaging Spectroscopy, 37 –42 (2001). Google Scholar

64. 

R. Richter, “Atmospheric/topographic correction for airborne imagery: ATCOR-4 User Guide,” DLR IB, (2007). Google Scholar

65. 

S. Holzwarthet al., “HySens—DAIS 7915 / ROSIS Spectrometers at DLR,” in 3rd EARSeL Workshop on Imaging Spectroscopy, 3 –14 (2003). Google Scholar

66. 

R. McGillJ. W. TukeyW. A. Larsen, “Variations of boxplots,” Am. Stat., 32 (1), 12 –16 (1978). http://dx.doi.org/10.1080/00031305.1978.10479236 ASTAAJ 0003-1305 Google Scholar

Biography

Huan Xie is an associate professor at Tongji University. She received her BS degree in surveying engineering, and her MS and PhD degrees in cartography and geoinformation from Tongji University, Shanghai, China, in 2003, 2006, and 2009, respectively. From 2007 to 2008, she was with the Institute of Photogrammetry and GeoInformation, Leibniz Universität Hannover, Germany, funded by the China Scholarship Council, as a visiting scholar. Since June 2009, she has been with the College of Surveying and Geoinformatics, Tongji University, where she is currently an associate professor and teaches courses related to GIS and remote sensing. Her research interests include hyperspectral remote sensing and polar remote sensing.

Xin Luo received a BE degree in land resources management from Sichuan Agricultural University, Chengdu, China. He is currently working toward the master’s degree at Tongji University, Shanghai, China. His research interests include hyperspectral and multispectral remote sensing and the application of multisource remote sensing data.

Biographies of the other authors are not available.

CC BY: © The Authors. Published by SPIE under a Creative Commons Attribution 4.0 Unported License. Distribution or reproduction of this work in whole or in part requires full attribution of the original publication, including its DOI.
Huan Xie, Xin Luo, Xiong Xu, Xiaohua Tong, Yanmin Jin, Haiyan Pan, and Bingzhong Zhou "New hyperspectral difference water index for the extraction of urban water bodies by the use of airborne hyperspectral images," Journal of Applied Remote Sensing 8(1), 085098 (24 July 2014). https://doi.org/10.1117/1.JRS.8.085098
Published: 24 July 2014
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KEYWORDS
Buildings

Hyperspectral imaging

Reflectivity

Near infrared

Earth observing sensors

Landsat

Short wave infrared radiation

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