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Lab Exerc<strong>is</strong>e<br />

GEOG 361/651 Dr. <strong>Andrew</strong> Klein<br />

Lab Exerc<strong>is</strong>e 7 – Extracting Information from Thermal Remote Sensing Data<br />

<strong>Th<strong>is</strong></strong> lab <strong>is</strong> a combination <strong>of</strong> labs originally developed by Dr. Liu and modified by Dr. Klein<br />

with help implementing the labs in ENVI from Songgang Gu.<br />

I. Introduction<br />

Many mult<strong>is</strong>pectral systems sense radiation in the thermal infrared as well as the v<strong>is</strong>ible and reflected<br />

infrared portions <strong>of</strong> the spectrum. However, remote sensing <strong>of</strong> energy emitted from the Earth's<br />

surface in the thermal infrared (3μm to 15μm) <strong>is</strong> different from the sensing <strong>of</strong> reflected energy.<br />

Mult<strong>is</strong>pectral scanning allows the possibility to acquire, d<strong>is</strong>play and interpret thermal properties <strong>of</strong><br />

the Earth's surface. Thermal energy <strong>is</strong> generally emitted rather than reflected from the Earth's<br />

surface. The break in wavelength <strong>is</strong> at about 3 μm. Shorter wavelengths are reflected solar energy,<br />

whereas longer are emitted from the Earth's surface. The Earth behaves overall as a blackbody with<br />

peak energy em<strong>is</strong>sion at about 9.7 μm wavelength. However, the radiant temperature <strong>of</strong> a given<br />

object depends on many thermal factors, such as em<strong>is</strong>sivity, conductivity, capacity, diffusivity and<br />

inertia.<br />

Thermal sensors essentially measure the surface temperature and thermal properties <strong>of</strong> targets. <strong>Th<strong>is</strong></strong><br />

lab aims to develop students’ understanding <strong>of</strong> thermal imagery. Specific tasks include:<br />

• V<strong>is</strong>ually interpret a daytime Landsat thermal image;<br />

• Calculate the absolute radiance based on the DN values <strong>of</strong> thermal image;<br />

• Calculate the effective at-satellite temperature;<br />

• Smooth the temperature image using a low-pass filter;<br />

• V<strong>is</strong>ualize the temperature using pseudocolor and 3D perspective views; and<br />

• Interpret and compare daytime and nighttime thermal images.


II. Quantitative Analys<strong>is</strong> <strong>of</strong> Landsat Thermal Imagery<br />

I. Conversion <strong>of</strong> DN values to Absolute Radiance<br />

ETM+ images are acquired in either a low or high gain state (Figure 1). The science goal in<br />

switching gain states <strong>is</strong> to maximize the instrument's 8-bit radiometric resolution without saturating<br />

the detectors. <strong>Th<strong>is</strong></strong> requires matching the gain state for a given scene to the expected brightness<br />

conditions. For all bands, the low gain dynamic range <strong>is</strong> approximately 1.5 times the high gain<br />

dynamic range. It makes sense, therefore, to image in low gain mode when surface brightness <strong>is</strong> high<br />

and in high gain mode when surface brightness <strong>is</strong> lower.<br />

Figure 1 Design ETM+ Reflective Band High and Low gain Dynamic Ranges<br />

http://landsathandbook.gsfc.nasa.gov/handbook/handbook_htmls/chapter6/chapter6.html<br />

The per-band sensitivity <strong>of</strong> the instrument <strong>is</strong> set by adjusting the gain to conditions expected for that<br />

time <strong>of</strong> year. Bands 1, 2 and 3 are set to high or low gain as a group. Gain settings for bands 5 and 7<br />

are set similarly. Band 6 acquired in both high and low gain mode, while bands 4 and 8 are set<br />

individually according to land surface brightness conditions. Band gains are set on a month by<br />

month bas<strong>is</strong>. The DN values <strong>of</strong> each Landsat image band were scaled from the absolute radiance<br />

measure to byte values prior to media output using the gain and bias (<strong>of</strong>fset) values given for each<br />

band. The DN values can be converted back to the radiance units using the following equation:<br />

Which can also be expressed as:<br />

Radiance = gain*DN + <strong>of</strong>fset (1)<br />

Radiance = ((L MAX-L MIN)/(Q CALMAX-Q CALMIN))*(Q CAL-Q CALMIN) + L MIN (2)<br />

Where: Q CALMIN=0, Q CALMAX=255 and Q CAL=Digital Number<br />

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The L MINs and L MAXs are the spectral radiances for each band at digital numbers <strong>of</strong> Q CALMIN and<br />

Q CALMAX (for example, Q CALMIN = 0 and Q CALMAX = 255). The L MINs and L MAXs are a representation <strong>of</strong><br />

how the output Landsat ETM+ Level 1G data products are scaled in radiance units. The L MIN<br />

corresponds to the radiance at the minimum quantized and calibrated data digital number, Q CALMIN,<br />

and L MAX corresponds to the radiance at the maximum quantized and calibrated data digital number,<br />

Q CALMAX. That <strong>is</strong>, Q CALMIN <strong>is</strong> the minimum number and Q CALMAX <strong>is</strong> the maximum number <strong>of</strong> each<br />

band.<br />

Table 1 L<strong>is</strong>ts two sets <strong>of</strong> L MINs and L MAXs. The first set should be used for 1G products created<br />

before July 1, 2000 and the second set for 1G products created after July 1, 2000. Use <strong>of</strong> the<br />

appropriate L MINs and L MAXs will ensure accurate conversion to radiance units. For the band 6, a bias<br />

was found in the pre-launch calibration by a team <strong>of</strong> independent investigators post launch. For data<br />

processed before th<strong>is</strong>, the image radiances given by the above transform are 0.31<br />

w/(m2*sterandian*μm) too high. You have to subtract th<strong>is</strong> value after the conversion.<br />

Table 1 ETM+ Spectral Radiance Range in watts/(meter squared * ster * μm)<br />

Before July 1, 2000 After July 1, 2000<br />

Band Low Gain High Gain Low Gain High Gain<br />

Number L MIN L MAX L MIN L MAX L MIN L MAX L MIN L MAX<br />

1 -6.2 297.5 -6.2 194.3 -6.2 293.7 -6.2 191.6<br />

2 -6.0 303.4 -6.0 202.4 -6.4 300.9 -6.4 196.5<br />

3 -4.5 235.5 -4.5 158.6 -5.0 234.4 -5.0 152.9<br />

4 -4.5 235.0 -4.5 157.5 -5.1 241.1 -5.1 157.4<br />

5 -1.0 47.70 -1.0 31.76 -1.0 47.57 -1.0 31.06<br />

6 0.0 17.04 3.2 12.65 0.0 17.04 3.2 12.65<br />

7 -0.35 16.60 -0.35 10.932 -0.35 16.54 -0.35 10.80<br />

8 -5.0 244.00 -5.0 158.40 -4.7 243.1 -4.7 158.3<br />

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2. Conversion <strong>of</strong> Radiance to Temperature<br />

ETM+ Band 6 imagery can also be converted from spectral radiance (as described above) to a more<br />

physically useful variable. <strong>Th<strong>is</strong></strong> <strong>is</strong> the effective at-satellite temperature <strong>of</strong> the viewed Earthatmosphere<br />

system under an assumption <strong>of</strong> unity em<strong>is</strong>sivity and using pre-launch calibration<br />

constants l<strong>is</strong>ted in Table 2. The conversion formula <strong>is</strong>:<br />

K 2<br />

T =<br />

⎛ K2<br />

⎞<br />

ln⎜<br />

⎟<br />

⎜<br />

+ 1<br />

⎟<br />

⎝ Lλ<br />

⎠<br />

Where:<br />

T = Effective at-satellite temperature in Kelvin<br />

K2 = Calibration constant 2 from Table 2<br />

K1 = Calibration constant 1 from Table 2<br />

L λ = Spectral radiance in watts/(meter squared * ster * μm)<br />

Table 2. ETM+ Thermal Constants and Constant Value Units<br />

K1 666.09 W m -2 ster -1 μm -1<br />

K2 1282.71 °K<br />

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(3)


III. Instructions<br />

Task 1: The thermal image etm6_1999 and panchromatic image etm_pan1999 are located in the<br />

ETM subdirectory on the class shared drive for lab07. These two Landsat 7 ETM+ image bands<br />

were acquired over the Houston area at 16:43:32 in September 20, 1999. The sun elevation <strong>is</strong> 54.88<br />

degree, and sun azimuth <strong>is</strong> 140.69 degree. V<strong>is</strong>ually interpret and compare the thermal image with the<br />

panchromatic image, and answer the following questions:<br />

Question 1. What <strong>is</strong> the spectral range <strong>of</strong> thermal image etm6_1999 in terms <strong>of</strong> wavelength?<br />

Question 2. How does th<strong>is</strong> wavelength differ from the non-thermal bands <strong>of</strong> Landsat ETM+ in<br />

terms <strong>of</strong> the recorded radiation energy?<br />

Question 3. Do you expect strong correlation between DN values in the thermal band and other<br />

non-thermal image bands? Why or why not? Please explain.<br />

Question 4. What <strong>is</strong> the spatial resolution <strong>of</strong> the thermal image? Why <strong>is</strong> the spatial resolution <strong>of</strong> the<br />

thermal image much lower than that <strong>of</strong> non-thermal bands?<br />

Question 5. Compare the panchromatic and thermal band images, and explain the tonal differences<br />

between the v<strong>is</strong>ible (panchromatic) and thermal images. What types <strong>of</strong> surface features generally<br />

have high or low em<strong>is</strong>sion in the thermal band (assuming surface temperatures are the same across<br />

the image)?<br />

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Task 2. The thermal image band that we have <strong>is</strong> low gain representation. Given a subset <strong>of</strong> Landsat<br />

ETM+ band 6 image sub_etm6, you are required to perform the following quantitative analys<strong>is</strong>:<br />

Question 6. Determine the L MAX, L MIN, Q CALMAX, Q CALMIN values for the low gain representation <strong>of</strong><br />

ETM+ band6, and construct the correct formula for converting the DN values in band 6 to the<br />

absolute radiance.<br />

Question 7. Now apply (using band math) th<strong>is</strong> formula to the entire image to calculate the<br />

absolute radiance for each pixel, and determine the range <strong>of</strong> radiance values for th<strong>is</strong> sub image using<br />

the compute stat<strong>is</strong>tics function.<br />

Question 8. Determine average radiance values for typical pixels <strong>of</strong> water, grass, forest, buildings<br />

and roads.<br />

Question 9. Write out the formula to convert the absolute radiance to temperature. Using band<br />

math apply th<strong>is</strong> formula to each pixel in the image to calculate the effective at-satellite temperatures,<br />

and find out the temperature range for th<strong>is</strong> sub image and also determine the temperatures for the<br />

typical pixels <strong>of</strong> water, grass, forest, buildings and roads you analyzed in Question 8.<br />

Question 10. Smooth the temperature image using a low-pass filter and d<strong>is</strong>play the temperature<br />

image using the pseudo-color mode and select an appropriate color table to d<strong>is</strong>play surface<br />

temperature. Make a hardcopy map to show the spatial d<strong>is</strong>tribution <strong>of</strong> the temperature.<br />

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Tips<br />

Much <strong>of</strong> what <strong>is</strong> required here you have done before so you should try to remember how to do th<strong>is</strong><br />

again.<br />

1. To convert the DN values to at-satellite radiance, you first need to construct a formula <strong>of</strong> the<br />

type l<strong>is</strong>ted in equation (1). You can then apply th<strong>is</strong> formula using either band math or the<br />

gain/<strong>of</strong>fset preprocessing function. [To do a log use the alog function and be sure to use your parentheses<br />

correctly].<br />

2. You can use ROI tool to determine both the at-satellite radiance and at-satellite temperatures<br />

for the different surface features.<br />

3. You can use Basic Tools Stat<strong>is</strong>tics Compute Stat<strong>is</strong>tics to compute the stat<strong>is</strong>tics for an<br />

image.<br />

4. To do pseudocolor mapping <strong>of</strong> temperature on the Image menu select Tools Color<br />

Mapping ENVI Color Tables to set a pseudo-color for d<strong>is</strong>playing a temperature image.<br />

Select an appropriate color table that makes sense to correctly d<strong>is</strong>play temperatures.<br />

5. To smooth the temperature image suing a low-pass filter, which can be found in Filter <br />

Convolutions and morphology on the ENVI main menu bar. You should select the<br />

Convolutions and Morphology Tool window, and use a Low Pass with a 3×3 Kernel Size. Click<br />

Quick Apply; select the appropriate input band Notice that the temperature image <strong>is</strong> smoothed.<br />

Make a hard copy <strong>of</strong> th<strong>is</strong> image and include it in your lab report.<br />

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Task 3. Under the DAEDALUS subdirectory, there are two image files aerial.jpg and thermal.jpg.<br />

These two images were acquired in November 1976 over Brookhaven National Laboratory on Long<br />

Island, <strong>New</strong> York. The panchromatic aerial photograph aerial.jpg includes an overlay <strong>of</strong> buried<br />

steam and condensate lines and manholes that was provided by the Brookhaven maintenance staff.<br />

The night thermal image thermal.jpg was acquired in the spectral band 8-14 μm by Daedalus<br />

Enterpr<strong>is</strong>es, Inc. V<strong>is</strong>ually interpret the thermal images and answer the following questions:<br />

Question 12. What features are located in the regions H and F? Explain why these regions appear<br />

bright in the nighttime thermal image.<br />

Question 13. Some light spots can be seen on the ro<strong>of</strong>tops <strong>of</strong> buildings D and E. What are these<br />

features? Explain why they appear light on the thermal image.<br />

Question 14. What do the pavement (G) and the lawn grass look like in the nighttime thermal<br />

image?<br />

Question 15. Can you observe the buried heating lines and manholes on the nighttime thermal<br />

image?<br />

Question 16. The Brookhaven maintenance staff suspects that the steam lines were leaking the heat<br />

because pipe insulation had deteriorated. V<strong>is</strong>ually interpret the thermal image and identify the<br />

possible locations for major leaks. Please print out a hardcopy map and identify possible leaks using<br />

the annotation tool<br />

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Task 4. Under the ATLAS subdirectory, there are two thermal atlanta0.jpg and atlanta1.jpg. They<br />

are ATLAS channel 13 imagery (9.6-10.2 μm) with 10m spatial resolution (original images) over<br />

Atlanta central business d<strong>is</strong>trict (CBD), one during the day and one at night. Both images are<br />

oriented with north at the top. V<strong>is</strong>ually interpret the images and answer the following questions:<br />

Question 17. Which image <strong>is</strong> the daytime thermal image and which <strong>is</strong> the nighttime image? Explain<br />

why?<br />

Question 18. Why do the lakes appear dark in the daytime thermal infrared image and light in the<br />

nighttime thermal infrared image?<br />

Question 19. Can you observe the shadows from tall building on the daytime thermal image?<br />

Explain why the Georgia Dome (round shaped object) appears dark in both images?<br />

Question 20. Several objects appear very dark in the nighttime image while are relatively bright in<br />

the daytime image. What are these objects?<br />

II. Lab Report<br />

The lab report must be typed, as hand-written work will not be accepted. You should put your name<br />

and lab session number on the cover page. The lab report should contain:<br />

1) Short answers to each question in your own words; and<br />

2) The required maps.<br />

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