|
ABSTRACT
In this article, we propose techniques for modeling and rendering of heterogeneous translucent materials that enable acquisition from measured samples, interactive editing of material attributes, and real-time rendering. The materials are assumed to be optically dense such that multiple scattering can be approximated by a diffusion process described by the diffusion equation. For modeling heterogeneous materials, we present the inverse diffusion algorithm for acquiring material properties from appearance measurements. This modeling algorithm incorporates a regularizer to handle the ill-conditioning of the inverse problem, an adjoint method to dramatically reduce the computational cost, and a hierarchical GPU implementation for further speedup. To render an object with known material properties, we present the polygrid diffusion algorithm, which solves the diffusion equation with a boundary condition defined by the given illumination environment. This rendering technique is based on representation of an object by a polygrid, a grid with regular connectivity and an irregular shape, which facilitates solution of the diffusion equation in arbitrary volumes. Because of the regular connectivity, our rendering algorithm can be implemented on the GPU for real-time performance. We demonstrate our techniques by capturing materials from physical samples and performing real-time rendering and editing with these materials.
REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
| |
1
|
Arridge, S. and Lionheart, B. 1998. Non-uniqueness in diffusion-based optical tomography. Optical Letters 23, 882--884.
|
| |
2
|
Boas, D., Brooks, D., DiMarzio, C., Kilmer, M., Gauette, R., and Zhang, Q. 2001. Imaging the body with diffuse optical tomography. IEEE Signal Proc. Magazine 18, 6, 57--75.
|
 |
3
|
|
| |
4
|
|
 |
5
|
|
| |
6
|
|
| |
7
|
|
 |
8
|
|
| |
9
|
|
| |
10
|
Gibson, A., Hebden, J., and Arridge, S. 2005. Recent advances in diffuse optical imaging. Phys. Medicine Biol. 50, R1--R43.
|
| |
11
|
Giles, M. B. and Pierce, N. A. 1999. An introduction to the adjoint approach to design. In ERCOFTAC Workshop on Adjoint Methods.
|
 |
12
|
|
| |
13
|
|
| |
14
|
|
 |
15
|
|
 |
16
|
|
| |
17
|
Ishimaru, A. 1978. Wave Propagation and Scattering in Random Media. Academic Press.
|
 |
18
|
|
 |
19
|
|
 |
20
|
|
 |
21
|
|
 |
22
|
|
 |
23
|
|
| |
24
|
Lensch, H. P. A., Goesele, M., Bekaert, P., Magnor, J. K. M. A., Lang, J., and Seidel, H.-P. 2003. Interactive rendering of translucent objects in Comput. Graph. For. 22, 2, 195--205.
|
| |
25
|
Li, H., Pellacini, F., and Torrance, K. E. 2005. A hybrid monte carlo method for accurate and efficient subsurface scattering. In Rendering Techniques. 283--290.
|
| |
26
|
Lions, J.-L. 1971. Optimal Control Systems Governed by Partial Differential Equations. Springer-Verlarg.
|
 |
27
|
|
| |
28
|
Tom Mertens , Jan Kautz , Philippe Bekaert , Hans-Peter Seidelz , Frank Van Reeth, Interactive rendering of translucent deformable objects, Proceedings of the 14th Eurographics workshop on Rendering, June 25-27, 2003, Leuven, Belgium
|
 |
29
|
|
| |
30
|
Narasimhan, S. G. and Nayar, S. K. 2003. Shedding light on the weather. In Proccedings of the IEEE Computer Vision and Pattern Recognition (CVPR). 665--672.
|
 |
31
|
|
| |
32
|
Nicodemus, F. E., Richmond, J. C., Hsia, J. J., Ginsberg, I. W., and Limperis, T. 1977. Geometrical Considerations and Nomenclature for Reflectance. National Bureau of Standards (US).
|
 |
33
|
Pieter Peers , Karl vom Berge , Wojciech Matusik , Ravi Ramamoorthi , Jason Lawrence , Szymon Rusinkiewicz , Philip Dutré, A compact factored representation of heterogeneous subsurface scattering, ACM Transactions on Graphics (TOG), v.25 n.3, July 2006
|
| |
34
|
|
 |
35
|
|
| |
36
|
|
 |
37
|
|
| |
38
|
Schweiger, M., Arridge, S., M., H., and D.T., D. 1995. The finite element method for the propagation of light in scattering media: Boundary and source conditions. Medical Phys. 22, 11, 1779--1792.
|
| |
39
|
|
 |
40
|
|
| |
41
|
Stam, J. 1995. Multiple scattering as a diffusion process. In E. Rendering Workshop. 41--50.
|
 |
42
|
|
 |
43
|
|
 |
44
|
|
 |
45
|
|
| |
46
|
Zhang, Z. 1999. Flexible camera calibration by viewing a plane from unknown orientations. In Proccedings IEEE International Conference on Computer Vision (ICCV). 666--673.
|
|