A remeshing approach to multiresolution modeling
By Mario Botsch, Leif Kobbelt. Eurographics Symposium on Geometry Processing, 2004
323 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computer Graphics and Computer-Aided Design
View Paper: https://www.semanticscholar.org/paper/21c595c1d3e5bbb2cc1515eaba9abefb2addbc1b
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Olga Sorkine-Hornung
- Marco Attene
- Craig Gotsman
- Pierre Alliez
- Giuliana Ucelli
- Mario Botsch
- Marc Alexa
- Yoshihiko Nakamura
In Computer Graphics and Computer-Aided Design
- Olga Sorkine-Hornung
- Marco Attene
- Craig Gotsman
- Pierre Alliez
- Giuliana Ucelli
- Mario Botsch
- Yoshihiko Nakamura
- Thomas Nierhoff
Citations in the corpus
- On Linear Variational Surface Deformation Methods (2008, background): “This also implies that the connectivity of S and B is no longer restricted to be identical, which can be exploited in order to remesh the base surface B for the sake of higher numerical robustness [11].”
- Versatile rigid-fluid coupling for incompressible SPH (2012, methodology): “We observed similar issues using the remeshing algorithm of [Botsch and Kobbelt 2004] and placing particles at the vertex positions.”
- Recent Advances in Remeshing of Surfaces (2008, methodology): “This technique has recently been extended to local equalization of the Voronoi areas of the vertices in order to symmetrize a linear system used for multiresolution modeling [14].”
- Multi-View Mesh Reconstruction with Neural Deferred Shading (2022, unknown): “[40] we remesh the surface with the method of Botsch and Kobbelt [3], halving the average edge length multiple times at fixed iterations.”
- Laplacian mesh optimization (2006, background): “When exact error bounds are not required, the relocated vertex can also be simply projected back onto its original tangent plane [Botsch and Kobbelt 2004], instead of constructing a parameterization.”
- Spatial adaption of robot trajectories based on laplacian trajectory editing (2015, background): “The second condition is necessary as combinatorial mesh Laplacians do not take into account the geometry of the graph and thus rely on a regular mesh structure ( for a good approximation (Taubin 1995; Botsch and Kobbelt 2004b; Wardetzky et al. 2007).”