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Hierarchical Deformation of Locally Rigid Meshes Josiah Manson and Scott Schaefer Texas A&M University.

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Presentation on theme: "Hierarchical Deformation of Locally Rigid Meshes Josiah Manson and Scott Schaefer Texas A&M University."— Presentation transcript:

1 Hierarchical Deformation of Locally Rigid Meshes Josiah Manson and Scott Schaefer Texas A&M University

2 Motivation Simplified control of deformation

3 Motivation Simplified control of deformation

4 Motivation Simplified control of deformation No auxiliary control structures

5 Motivation Simplified control of deformation No auxiliary control structures Fast feedback

6 Auxiliary Controls Skeletons

7 Auxiliary Controls [Sederberg and Parry 1986] Grids

8 Auxiliary Controls [Ju et al. 2005][Joshi et al. 2007] Cages

9 Intrinsic Controls [Sorkine and Alexa 2007][Botsch et al. 2006] Thin shell simulation

10 Intrinsic Controls Volumetric simulation [Mezger et al. 2007]

11 Intrinsic Controls Vibrational modes [Hildebrandt et al. 2012]

12 Our Solution 1.Simplify the mesh 2.Deform low-resolution mesh 3.Add details back to the mesh 123

13

14 Mesh Simplification 1

15 Edge Collapse Metric Distance to planesDistance to points

16 Edge Collapse Metric Distance to planesDistance to points

17 Edge Collapse Metric Distance to planesDistance to points

18 Edge Collapse Metric Distance to planesDistance to points

19 Mesh Deformation 2

20 As-rigid-as-possible Deformation As-rigid-as-possible surface modeling [Sorkine and Alexa 2007]

21 As-rigid-as-possible Deformation As-rigid-as-possible surface modeling [Sorkine and Alexa 2007] Added ability to satisfy constraints not at mesh vertices

22 As-rigid-as-possible Deformation

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25 Adding Details 3

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33 Adding Details Constrained Deform local neighborhood before expansion

34 Adding Details Constrained

35 Different Transforms RigidSimilarityStretch

36 Different Transforms Rigid [Arung et al. 1987]

37 Different Transforms Rigid [Arung et al. 1987]

38 Different Transforms Rigid [Arung et al. 1987]

39 Different Transforms Rigid [Arung et al. 1987]

40 Different Transforms Similarity [Horn 1987]

41 Different Transforms Stretch

42 Different Transforms Stretch

43 Different Transforms Stretch

44 Different Transforms Stretch

45 Different Transforms Stretch

46 Results

47 Comparison of Methods Original PriMo Thin Shells Gradient Laplacian Rotation Invariant Ours

48 Convergence Time

49 Benefits of Simplification

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54 Conclusion Calculate deformation at low resolution Expand to high resolution – As-rigid-as-possible, satisfy constraints – Use a local, symmetric expansion operation Combine with other methods – Different deformation of base mesh – As-similar-as-possible, stretch


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