[ont.events] CS colloq, UWO. Friday March 2, 2 pm

ling@ria.ccs.uwo.ca (Charles X. Ling) (02/22/90)

Friday, March 2, 1990. 2:00 pm. Middlesex College, Room 316

		 Gregory Dudek
	Department of Computer Science
	    University of Toronto

	       will speak on:

	 THE DECOMPOSITION AND RECOGNITION
	        OF CURVED OBJECTS

                 A B S T R A C T

 
The recognition of a curved object from its silhouette or bounding 
contour is a problem of substantial practical as well as theoretical 
interest.  The extraction of appropriate subparts with which to 
describe objects is a natural approach to this problem.  Typically, 
one first applies a smoothing operation to deal with the noise in 
the input data followed by the extraction of appropriate parts 
into which to decompose the curve.  Such smoothing, however, is 
intrinsically scale-specific and hence is optimal only for certain 
types of object structure.  This is a major drawback, since the 
natural decomposition of an object often consists of components of 
very different sizes.  Furthermore, different structures may overlap 
at a single location, making the choice of a single ``best'' 
smoothing function difficult to define, even locally.  

I introduce a technique that accomplishes the simultaneous smoothing 
and decomposition of planar curves.  This technique, dubbed 
``curvature-tuned smoothing'' provides for rotation and translation 
invariant smoothing of planar curves, taking the modelling 
primitives into account during the smoothing operation.  The 
technique is based on a family of regularizing functions tuned to 
specific curvatures.  As the smoothing is performed, parts are 
extracted at multiple scales.  Because the part extraction is 
explicitly based on a smoothing model, it is able to deal with noisy 
data.  On the other hand, the smoothing technique is specifically 
tuned to the set of models being extracted. 

The parts extracted by the process are subsequently usable for 
object recognition.  These parts correspond to regions of roughly 
uniform curvature and constitute a rich description 
of the original data.  The technique naturally describes some 
regions of the data using multiple parts, reflecting the fact that 
structures at different scales may co-occur.  The extension of this 
approach to the description of surface data will also be 
discussed.

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Coffee and cookies will be served after the colloquium in room 300