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Artificial Intelligence and Soft Computing: Behavioral ... - Arteimi.info

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co-ordinate systems. The correspondence between each two points on<br />

different images is then determined. One simple way to h<strong>and</strong>le the<br />

correspondence problem is to first represent all 2-D points into 3-D points <strong>and</strong><br />

then identify which point in one image has a close resemblance in another<br />

image. There are many other approaches for multi-sensory data fusion.<br />

Dempster-Shafer (D-S) theory, for instance, is one significant tool to h<strong>and</strong>le<br />

this problem. The mapping of real image data onto basic probability<br />

assignments in D-S theory, however, is a problem of practical interest. Neural<br />

tools can also be used for eliminating uncertainty in multi-sensory data, but<br />

here too mapping from image domain to neural topology is a practical<br />

problem.<br />

17.5 Conclusions<br />

Vision systems can be functionally classified into three main levels, namely,<br />

low, medium <strong>and</strong> high level vision. AI is mostly used in the high level vision.<br />

The high level vision mainly deals with recognition <strong>and</strong> interpretation of 3-D<br />

objects from their 2-D images. There exist many approaches to interpret a<br />

scene from more than one image. Kalman filtering is one of such techniques.<br />

Its main advantage is that it employs a recursive algorithm <strong>and</strong> thus can<br />

update an estimator from input data in an incremental fashion. The vertices of<br />

points in a 2-D image can be first mapped to their 3-D locations by<br />

supplying the same 2-D points from multiple images. Now, we can construct<br />

the equation of 3-D lines from 3-D points by a second stage of Kalman<br />

filtering. Lastly, we can determine the equation of the planes containing more<br />

than one line. The spatial relationships among the planes are then analyzed to<br />

determine the 3-D planer object.<br />

Exercises<br />

1. Draw on a graph paper a 2 level (binary) image <strong>and</strong> verify the edge<br />

detection algorithms manually. Note that here one pixel is equal to one<br />

smallest cell on the graph paper.<br />

2. Write a program to find edges from a given (64 x 64) gray image using<br />

Sobel masks.<br />

3. Wrte a program to verify the gaussian filter.<br />

4. Can you derive the gaussian filter mask from the supplied filter<br />

equations?

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