Preserving Topology and Elasticity for Embedded Deformable Models
ACM Trans. Graph., 28 (3), 52, 2009. SIGGRAPH '09: SIGGRAPH 2009 papers.
http://www.cs.mcgill.ca/~cg/projects/composite/ .Conditionally accepted to ACM Transactions on Graphics (Proc. SIGGRAPH 2009), New Orleans, LA, 2009.
In this paper we introduce a new approach for the embedding of linear elastic deformable models. Our technique results in significant improvements in the efficient physically based simulation of highly detailed objects. First, our embedding takes into account topological details, that is, disconnected parts that fall into the same coarse element are simulated independently. Second, we account for the varying material properties by computing stiffness and interpolation functions for coarse elements which accurately approximate the behavior of the embedded material. Finally, we also take into account empty space in the coarse embeddings, which provides a better simulation of the boundary. The result is a straightforward approach to simulating complex deformable models with the ease and speed associated with a coarse regular embedding, and with a quality of detail that would only be possible at much finer resolution.
Project page with images and video: http://www.cs.mcgill.ca/~cg/projects/composite/
In this paper we introduce a new approach for the embedding of linear elastic deformable models. Our technique results in significant improvements in the efficient physically based simulation of highly detailed objects. First, our embedding takes into account topological details, that is, disconnected parts that fall into the same coarse element are simulated independently. Second, we account for the varying material properties by computing stiffness and interpolation functions for coarse elements which accurately approximate the behavior of the embedded material. Finally, we also take into account empty space in the coarse embeddings, which provides a better simulation of the boundary. The result is a straightforward approach to simulating complex deformable models with the ease and speed associated with a coarse regular embedding, and with a quality of detail that would only be possible at much finer resolution.
Project page with images and video: http://www.cs.mcgill.ca/~cg/projects/composite/
Images and Movies
BibTex References
@article{A-NesKryJerFau09,
author = {Matthieu Nesme and Paul Kry and Lenka {Je\v{r}\'abkov\'a} and Fran\c{c}ois Faure},
title = {Preserving Topology and Elasticity for Embedded Deformable Models},
journal = {ACM Trans. Graph.},
volume = 28,
number = {3},
codepage = {52},
note = {SIGGRAPH '09: SIGGRAPH 2009 papers},
month = jul,
year = 2009
}
author = {Matthieu Nesme and Paul Kry and Lenka {Je\v{r}\'abkov\'a} and Fran\c{c}ois Faure},
title = {Preserving Topology and Elasticity for Embedded Deformable Models},
journal = {ACM Trans. Graph.},
volume = 28,
number = {3},
codepage = {52},
note = {SIGGRAPH '09: SIGGRAPH 2009 papers},
month = jul,
year = 2009
}
