Abstract
The recognition of objects with smooth bounding surfaces from
their contour images is addressed. In particular, the curvature method
is applied to ellipsoidal objects and the error for different rotations
of the objects is computed analytically. It is seen that the error
depends on the exact shape of the ellipsoid (namely, the relative
lengths of its axes), and it increases as the ellipsoid becomes
elongated in the Z-direction. It is shown that the errors are
usually small, and that, in general, a small number of models is
required to predict the appearance of an ellipsoid from all possible
views
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