There are instances where we need to extract information from only a certain portion of an image. When this happens, we find ways to eliminate other unnecessary information in the image so that we are left with what we want. In this blog, I will be discussing two techniques in Color Image Segmentation.
Shown in Figure 1 is the image we want to segment. Here, our region of interest or ROI is the the apple (minus the leaf). Later on, we can choose another region to be our ROI.
Figure 1. An image of an apple. This is the image where we will apply Color Image Segmentation. |
I. Parametric Segmentation
For this method, we need to crop a portion of our region of interest in the image. For this case, I cropped a portion of the apple. This is shown in Figure 2.
Note that the image I used is a True Color Image. This is crucial since we need the RGB values in this method. Given the Figure 2's RGB values, we are to use them in "expressing" the Normalized Chromaticity Coordinates (NCC) which is shown in Eq. (1).
Figure 2. Cropped portion of our ROI in Figure 1. |
Equation 1. Normalized Chromaticity Coordinates (NCC). R, G, and B are the respective RGB values of the image per pixel, while I is the sum of these values per pixel. |
Upon converting the RGB values into the NCC we can now obtain the joint probability p(r)p(g). Where p(r) is given by,
Equation 2. The probability that a pixel with chromaticity r belongs to our region of interest. |
Figure 3. Segmented image using Parametric Segmentation |
Let us now try using the leaf as our ROI. Using the corresponding portion:
Figure 4. Cropped portion of our new ROI. |
Figure 5. Segmented image using Parametric Segmentation. |
II. Non-Parametric Segmentation
In non-parametric segmentation, we need to take the 2D Histogram of the corresponding r and g values of a portion of our ROI. Let us consider the following histograms,
Figure 6. (a) Normalized chromaticity space (b) 2D Histogram |
. . . . . Although I didn't finish this work, I still give myself an 8 out of 10.
Thanks to Dr. Anthony Longjas.
God bless everyone!
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