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Driving object deformations from internal physical processes
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ACM Symposium on Solid and Physical Modeling archive
Proceedings of the 2007 ACM symposium on Solid and physical modeling table of contents
Beijing, China
SESSION: Modeling and deformation table of contents
Pages: 51 - 59  
Year of Publication: 2007
ISBN:978-1-59593-666-0
Authors
Zeki Melek  Texas A&M University
John Keyser  Texas A&M University
Sponsor
Tsinghua University : Tsinghua University
Publisher
ACM  New York, NY, USA
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ABSTRACT

In this paper we present a method for deforming objects for graphics applications, based on the results of internal physical simulations. As driving examples, we describe in detail methods for simulating the bending of burning matches, and the crumpling of burning paper. In these cases, the small-scale changes in a chemical process result in large-scale deformations of the given object. We propose the use of a free form deformation to model such largescale deformations. Changing object properties are mapped onto the edges of a proxy object, which is then modified by treating the edges as springs. This proxy object then serves as a control structure for defining the deformation of the underlying object. The results we present are fast, controllable, and visually plausible.


REFERENCES

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1
 
2
Bærentzen, J. A. 1998. Octree-based volume sculpting. In Proc. IEEE Visualization 98, IEEE Computer Society Press, 9--12.
3
 
4
Bremer, P. T., Porumbescu, S., Kuester, F., Hamann, B., Joy, K. I., and Ma, K.-L. 2002. Virtual clay modeling using adaptive distance fields. In Proceedings of the 2002 International Conference on Imaging Science, Systems, and Technology (CISST 2002), Computer Science Research, Education, and Applications Press, H. R. Arambnia and et al. Eds., vol. 1.
5
6
7
 
8
9
10
 
11
 
12
Fedkiw, R. 2002. Simulating natural phenomena for computer graphics. Geometric Level Sets in Imaging, Vision and Graphics, edited by S. Osher and N. Paragios.
 
13
 
14
 
15
Frisken, S. F., and Perry, R. N. 2001. A computationally efficient framework for modeling soft body impact. Technical Report 2001-TR2001-11.
16
 
17
Gascuel, M.-P., Verroust, A., and Puech, C. 1991. Animation and collisions between complex deformable bodies. Graphics Interface '91 (june), 263--270.
 
18
Gibson, S., and Mirtich, B. 1997. A survey of deformable modeling in computer graphics. Tech. Rep. TR-97-19, Mitsubishi Electric Research Lab., Cambridge, MA, November.
19
20
21
22
23
 
24
 
25
Lundin, D. 1984. Motion simulation. Nicograph '84.
 
26
Lundin, D. 1994. Works' ant. In Special Issue: Fifteen Years of Computer Graphics 1979-1994, ACM SIGGRAPH.
27
 
28
 
29
30
 
31
32
 
33
 
34
Osher, S., and Fedkiw, R. 2002. Level Set Methods and Dynamic Implicit Surfaces. Springer Verlag.
 
35
 
36
37
 
38
Sethian, J. A. 1999. Level Set Methods and Fast Marching Methods. Cambridge University Press.
 
39
Sumner, R. W., O'Brien, J. F., and Hodgins, J. K. 1998. Animating sand, mud, and snow. In The Proceedings of Graphics Interface '98, 125--132.
 
40
Terzopoulos, D., Platt, J., and Fleischer, K. 1989. Heating and melting deformable models (from goop to glop). Proc. Graphics Interface '89 (June), 219--226.
 
41
Terzopoulos, D., Platt, J., and Fleischer, K. 1991. Heating and melting deformable models. The Journal of Visualization and Computer Animation 2, 2, 68--73.
42
43
 
44
Warren, J., Schaefer, S., Hirani, A., and Desbrun, M. 2004. Barycentric coordinates for convex sets. Tech. rep., Rice University.
 
45
Warren, J. 1996. Barycentric coordinates for convex polytopes. Advances in Computational Mathematics, 6, 97--108.
 
46