The main goal for this lab is to introduce a very important image preprocessing exercise known as geometric correction. It is structured to develop skills on the two major types of geometric correction that are normally performed on satellite images as part of the preprocessing activities before the extraction of biophysical and sociocultural information from satellite images.
Methods:
In this lab, ERDAS Imagine 2015 was used in order to analyze information pertaining to the Chicago area and Sierra Leone. The process began with image-to-map rectification. After Erdas Imagine is opened, bring in Chicago_2000.img in one viewer and Chicago_drg.img in the other. Navigate to Multispectral and click on control points. Select Polynomial under Select Geometric Model. Accept the default Image Layer. Add Chicago_drg.img as the reference DRG image. After maximizing the window and accepting all defaults, the window should look like this.
Clear the existing GCP's from the Multipoint Geometric Correction window and fit the images to frame. Click on the Create GCP tool and add a GCP to the input image (Chicago_2000.img), and another to the same area in the reference image (Chicago_drg.img) as directed. Repeat this process with two more points in the directed areas. You may have to change the color of the GCP's in order to make them visible on the image. After the third image is added, the model solution will change from model has no solution to model solution is current. When this occurs, add a fourth GCP to its directed area only on the input image, but not the reference image. The GCP on the reference image is automatically added. Zoom in on the individual GCP's and make micro-adjustments until the final Root Mean Square (RMS) error is below 2.0. The RMS error can be found in the bottom right hand corner of the window. This process is necessary in order to reduce visual errors in the final image. The finished product should appear as below:After this process is complete, click the Display Resample Image Dialog button. Add the rectified image to the Lab 6 folder and name it Chicago_2000gcr.img and accept all other parameters. Run the operation and bring in the image to Erdas. The next process used in this lab is image to image rectification. Bring in sierra_leone_east1991.img in the first viewer and Sierra_Leone_east1991grf.img in the other. Go through the same process as in part one under Multispectral, except change the polynomial order to three under Polynomial Model Properties. Use the same process as in Part 1 to add 12 GCP's to the image. After 10 GCP's have been added to both the input image and the reference image, the remaining two GCP's will be added to the reference image automatically. Once the GCP's have been placed, adjust the individual points in order to reduce the RMS error to less than one, an acceptable level of error. The final product should look like this:
Click the Display Resample Image Dialog button. Save the output image as sl_east_gcc.img and change the resample method to bilinear interpolation. Accept the other details and run the operation. When the operation is completed, bring the finished product up on Erdas and compare the rectified image to the reference image.
Results:After viewing the first rectified image from an image-to-map process, it is apparent that the Chicago_drg.img provided a digital planimetric map, which is the source of obtaining accurate ground control points. The image-to-map rectification method converts data file coordinates to some other grid and coordinate system known as a reference system (in this case Chicago_2000.img). The image data pixel coordinates are rectified/transformed using the map coordinate counterparts. This results in a planimetric image. The reason the four ground control points are spread around the image and not concentrated on one area of the image so as to maximize the amount of the image that is geometrically corrected. If the points were concentrated, the image would only be corrected for a small area. The model used in the first geometric correction exercise is a first order polynomial, in other words the process only requires three ground control points. This model uses a simple y=b+ax approach, which is a slope equation that measures the surface linearly by fitting a plane to the data and is less accurate than higher order polynomials. Next, when creating a 3rd order polynomial, the type of map coordinate system the reference image is in is UTM, and requires at least 10 GCP's in order to perform a transformation. The final image after all the GCP's are placed and the geometric correction is run displays a fairly spatially accurate rectified image. This image is much more accurate than the original two images. Bilinear interpolation was selected for this process instead of nearest neighbor because the polynomial used for the second process is not linear. Since the first image was linear, nearest neighbor was acceptable to use.
Sources:
Satellite images are from Earth Resources Observation and Science Center, United States Geological Survey.
Digital raster graphic (DRG) is from Illinois Geospatial Data Clearing House.







