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Decimating Samples for Mesh Simplification

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Presentation on theme: "Decimating Samples for Mesh Simplification"— Presentation transcript:

1 Decimating Samples for Mesh Simplification

2 Surface Reconstruction
A sample and PL approximation

3 Sample Decimation Original 40K points = 0.33 12K points = 0.4

4 Local feature size and sampling
Medial axis Local feature size f(p) -sampling   d(p)/f(p)

5 Voronoi structures

6 Cocones Space spanned by vectors making angle  /8 with horizontal
Compute cocones Filter triangles whose duals intersect cocones Extract manifold

7 Cocones, radius and height
cocones:C(p,,v) space by vectors making  /2 -  with a vector v. radius r(p): radius of cocone height h(p): min distance to the poles

8 Decimate

9 Cocone Lemma

10 Guarantees

11 Foot  0.4 2046 points Original 20021 points  0.33 2714 points

12 Foot  0.4 2046 points  0.33 2714 points  0.25 4116 points

13 Bunny  0.4 7K points  0.33 11K points Original 35K points

14 Bunny  0.4 7K points  0.33 11K points Original 35K points

15 Experimental Data

16 Conclusions Introduced a measure radius/height ratio for skininess of Voronoi cells We have used the radius/height ratio for sample decimation Used it for boundary detection (SOCG01) What about decimating supersize data (PVG01) Can we use it to eliminate noise? 543,652 points 143 -> 28 min 3.5 million points Unfin-> 198 min


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