In remote sensing, one must understand the reflectance nature of an object if it is going to be identified on an image. In-situ or reference data is often collected at the time of image acquisition. One form of reference data is the ground-based measurement of the reflectance of surface features to determine their spectral response patterns. This might be done in the laboratory or in the field using a spectroradiometer. This device measures, as a function of wavelength, the energy coming from an object within its view. It is used primarily to prepare spectral reflectance curves for various objects.
In this lab, we will use a multiband radiometer that measures radiation in a series of discrete spectral bands, rather than over a continuous range. The one we will use operates in four spectral bands (blue, green, red, and near infrared). These bands are similar to the bands used by the Thematic Mapper (TM) sensor onboard the Landsat satellites and the high resolution visible (HRV) sensor onboard the SPOT satellites.
In this lab, you are to compute radiometric data from previously obtained instrumentation readings and then plot the spectral reflectance curves in graphic format. This will allow you to determine which bands are most useful for target discrimination from experimental radiometric data. Reflectance curves such as these have already been generated for a large number of surfaces. It is up to you to examine these curves and predict the contrast relationship between various targets. By analysis of experimental results such as these, the scientist may be able to choose the proper spectral band combinations for a given remote sensing task. Theoretically, the higher the reflectance contrast between any two imaged objects, the easier it should be to distinguish them. The easier an object is to distinguish, the greater the potential is for fast, accurate image interpretation.
For Table 1, determine the percent hemispherical target reflectance for each of the four bands (blue, green, red, and near-infrared) based on the following equations:
(radiometer gray card reflectance / radiometer instrument gain) / 0.18
2. Target Reflected Radiant Flux =
3. Hemispherical Target Reflectance =
(target reflected radiant flux / gray card incident radiant flux)*100
Please note the following constants:
Radiometer instrument gain = 125
Gray card percent reflectance throughout the spectrum = 0.18
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|
| This graph shows the percent reflectance of
a KODAK Gray Card in relation to light wavelength in nanometers. |
|---|
| TM Band | Radiometer Gray Card Reflectance |
Gray Card Incident Radiant Flux |
Radiometer Target Reflectance |
Target Reflected Radiant Flux |
Hemispherical Target Reflectance |
|---|---|---|---|---|---|
| Green Sweetgum | |||||
| 1 BLUE | 0.13 | |
0.05 | |
|
| 2 GREEN | 0.15 | |
0.1 | |
|
| 3 RED | 0.12 | |
0.05 | |
|
| 4 NIR | 0.17 | |
0.4 | |
|
| Yellow Sweetgum | |||||
| 1 BLUE | 0.13 | |
0.09 | |
|
| 2 GREEN | 0.15 | |
0.19 | |
|
| 3 RED | 0.12 | |
0.19 | |
|
| 4 NIR | 0.18 | |
0.32 | |
|
| Red Sweetgum | |||||
| 1 BLUE | 0.13 | |
0.05 | |
|
| 2 GREEN | 0.15 | |
0.08 | |
|
| 3 RED | 0.12 | |
0.15 | |
|
| 4 NIR | 0.18 | |
0.3 | |
|
| Brown Sweetgum | |||||
| 1 BLUE | 0.13 | |
0.04 | |
|
| 2 GREEN | 0.15 | |
0.09 | |
|
| 3 RED | 0.12 | |
0.12 | |
|
| 4 NIR | 0.18 | |
0.28 | |
|
| Grass | |||||
| 1 BLUE | 0.12 | |
0.04 | |
|
| 2 GREEN | 0.16 | |
0.08 | |
|
| 3 RED | 0.11 | |
0.04 | |
|
| 4 NIR | 0.16 | |
0.4 | |
|
| Concrete | |||||
| 1 BLUE | 0.12 | |
0.1 | |
|
| 2 GREEN | 0.16 | |
0.16 | |
|
| 3 RED | 0.11 | |
0.12 | |
|
| 4 NIR | 0.16 | |
0.2 | |
|
| Laterite Soil | |||||
| 1 BLUE | 0.12 | |
0.05 | |
|
| 2 GREEN | 0.16 | |
0.08 | |
|
| 3 RED | 0.11 | |
0.07 | |
|
| 4 NIR | 0.16 | |
0.15 | |
|
| Water | |||||
| 1 BLUE | 0.28 | |
0.03 | |
|
| 2 GREEN | 0.30 | |
0.02 | |
|
| 3 RED | 0.22 | |
0.01 | |
|
| 4 NIR | 0.32 | |
0.005 | |
|
Once you have completed Table 1, create a graph of spectral reflectance curves
for each of the targets listed in the table. Plot the target hemispherical reflectance
percentages (y-axis) in each of the four bands (x-axis). Use different colors
to distinguish each of the individual target reflectance curves. Once you have
completed the graph, answer the following questions:
B. Yellow Sweetgum and Green Sweetgum
C. Brown Sweetgum and Red Sweetgum
D. Brown Sweetgum and Grass
E. Grass and Soil
F. Concrete and Soil
E. Water and Soil
2. In which of the four bands is Yellow Sweetgum the lightest tone (highest reflectance)? The darkest tone (lowest reflectance)?
3. If you were to choose only two spectral bands to discriminate between all targets, which bands would you select and why?
4. Why do our eyes perceive healthy vegetation as green in color? What is the standard spectral reflectance curve for almost all healthy green vegetation?
5. How do you think the presence of moisture in soil will affect its reflectance?
6. What are some of the factors that affect the reflective nature of water?
7. Why is it important to investigate the nature of spectral reflectance curves from targets prior to planning a remote sensing project?