As with functions on a circle, the reflective symmetry descriptor of a function on a disk is a mapping that associates to every angle a the measure of the invariance of the func- tion with respect to the reflection about the line with angle a.
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Abstract. Computing reflective symmetries of 2D and 3D shapes is a classical problem in computer vision and computational geometry.
A new reflective symmetry descriptor is introduced that represents a measure of reflective symmetry for an arbitrary 3D voxel model for all planes through ...
In this paper, we introduce a new reflective symmetry descriptor that represents a measure of reflective symmetry for an arbitrary 3D voxel model for all planes ...
If this optional argument is specified, the symmetry descriptors are computed by measuring the L2-distance between rotations of the shape's Gaussian-EDT.
Oct 24, 2003 · In this paper we introduce a new reflective symmetry descriptor that represents a measure of reflective symmetry for an arbitrary 3D model for ...
This is a collection of spherical functions that describes the measure of a model's rotational and reflective symmetry with respect to every axis passing ...
In this paper we introduce a new reflective symmetry descriptor that represents a measure of reflective symmetry for an arbitrary 3D model for all planes ...
In this paper, we introduce a new reflective symmetry descriptor that represents a measure of reflective symmetry for an arbitrary 3D voxel model for all planes ...
It states that if there exists at least one line that divides a figure into two halves such that one half is the mirror image of the other half.
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