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- Subject: Re: [cgal-discuss] poly-line variance
- Date: Sun, 28 Aug 2011 18:40:42 +0300
Quoting "Ben Supnik"
<>:
Hi Y'all,
I have two poly-lines and I am trying to find their - that is, the error of one poly-line as a set of points in terms of distance to the other.
What I do now is pretty terrible: for each poly-line in 1, I find its distance to the other poly-line (which requires looking at every segment) and then I sum the squares of those error-distances. The result is O(N^2).
Does anyone know of a better way to measure how similar one poly-line is to another?
The two poly-lines share end points so I tried taking the signed area of the polygon they form, but I get a lot of false low errors - often the two poly-lines will form one large positive and one large negative area, which makes the error seem artificially low.
Then why not take the sum of the absolute areas?
Look for Hausdorff distance (http://en.wikipedia.org/wiki/Hausdorff_distance) and related subjects within.
cheers
ben
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- [cgal-discuss] poly-line variance, Ben Supnik, 08/26/2011
- Re: [cgal-discuss] poly-line variance, efif, 08/28/2011
- Re: [cgal-discuss] poly-line variance, Ben Supnik, 08/30/2011
- Re: [cgal-discuss] poly-line variance, Vicente Helano, 08/28/2011
- Re: [cgal-discuss] poly-line variance, efif, 08/28/2011
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