by Normal Meshes, Kiril Vidimče, Wim Sweldens, Peter Schröder
http://www.multires.caltech.edu/pubs/normalmesh.pdf
Add To MetaCart
Abstract:
Normal meshes are new fundamental surface descriptions inspired by differential geometry. A normal mesh is a multiresolution mesh where each level can be written as a normal offset from a coarser version. Hence the mesh can be stored with a single float per vertex. We present an algorithm to approximate any surface arbitrarily closely with a normal semi-regular mesh. Normal meshes can be useful in numerous applications such as compression, filtering, rendering, texturing, and modeling.
Citations
|
625
|
Surface Simplification using Quadric Error Metrics
– Garland, Heckbert
- 1997
|
|
404
|
Multiresolution analysis of arbitrary meshes
– Eck, Derose, et al.
- 1995
|
|
264
|
Multiresolution Analysis for Surfaces of Arbitrary Topological Type
– Lounsbery, DeRose, et al.
- 1997
|
|
256
|
A Butter y Subdivision Scheme for Surface Interpolation with Tension Control
– Dyn, Levin, et al.
- 1990
|
|
251
|
Implicit fairing of irregular meshes using diffusion and curvature flow
– Desbrun, Meyer, et al.
- 1999
|
|
176
|
Parametrization and smooth approximation of surface triangulations
– FLOATER
- 1997
|
|
173
|
Spherical Wavelets: Efficiently Representing Functions on the Sphere
– SCHRODER, SWELDENS
- 1995
|
|
150
|
Multiresolution signal processing for meshes
– Guskov, Sweldens, et al.
- 1999
|
|
150
|
Fitting Smooth Surfaces to Dense Polygon Meshes
– Krishnamurthy, Levoy
- 1996
|
|
147
|
Interpolating subdivision for meshes with arbitrary topology, SIGGRAPH 96 proceedings
– Zorin, Schröder, et al.
|
|
143
|
D.: Maps: Multiresolution adaptive parameterization of surfaces
– Lee, Sweldens, et al.
- 1998
|
|
129
|
P.: Subdivision for modeling and animation
– Zorin, Schröder
- 2000
|
|
128
|
Interactive multiresolution mesh editing
– Zorin, Schröder, et al.
- 1997
|
|
124
|
Progressive geometry compression
– Khodakovsky, Schroder, et al.
- 2000
|
|
106
|
Unconditional bases are optimal bases for data compression and for statistical estimation
– Donoho
- 1993
|
|
89
|
Appearance-preserving simplification
– COHEN, OLANO, et al.
- 1998
|
|
87
|
Non-Distorted Texture Mapping for Sheared Triangulated Meshes
– Lévy, Mallet
- 1998
|
|
78
|
Interpolating wavelet transforms
– Donoho
- 1992
|
|
74
|
Displaced subdivision surfaces
– Lee, Moreton, et al.
- 2000
|
|
52
|
Multiresolution meshmorphing
– Lee, Dobkin, et al.
- 1999
|
|
33
|
The digital michelangelo project
– Levoy
- 1998
|
|
18
|
Regularity of Irregular Subdivision
– Daubechies, Guskov, et al.
- 1999
|
|
11
|
Shade trees. Computer Graphics
– COOK
- 1984
|
