Comments (2)
And also, if I don't know the A matrix, how should I use the score_pairwise_consistency()
function? Right now I am just generate a random A matrix.
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hi, currently there are only two invariants implemented in this repo: EuclideanDistance
and PointNormalDistance
. The PointNormalaDistance
invariant has four parameters, two for the point distance comparison and two for the normal distance (angle between normal vectors) comparison. This invariant can be used for data association between two point clouds with normals, or for matching planar patches. However, in the planar patch case, this distance isn't truly "invariant" --- e.g., if the patch is extracted with different areas between the two views, the center point of the patch will be different.
I've recently solved this issue by leveraging a manifold representation of planes with a new invariant. This invariant is not implemented here yet.
Another invariant I have used (although not yet implemented here) is a three-way invariant for data association between two point clouds with unknown scales.
If you don't have an initial set of correspondence guesses, you may use an all-to-all hypothesis clipperpy.utils.create_all_to_all()
(or simply omit the A
parameter from score_pairwise_consistency()
). However, in this case you must be wary of how many potential associations will be evaluated. In the all-to-all case, the problem size is n choose 2. CLIPPER is efficient (2000 associations takes 130 ms), but these graph-based methods tend to scale poorly as the number of associations grows. It is best to use some information (descriptors, color, intensity, etc) to create a set of initial guesses; it's okay if many of them are bad, as long as there is some set of good initial associations, CLIPPER can find them.
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Related Issues (10)
- Setting diagonal values in the affinity matrix HOT 2
- Orthogonal projected gradient ascent HOT 2
- Plane correspondences HOT 1
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- Does this method can use for Multiview Data Association Like CLEAR? HOT 2
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