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A spectral approach to NPR packing
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Source Non-Photorealistic Animation and Rendering archive
Proceedings of the 4th international symposium on Non-photorealistic animation and rendering table of contents
Annecy, France
SESSION: Mosaics and mazes table of contents
Pages: 71 - 78  
Year of Publication: 2006
ISBN:1-59593-357-3
Authors
Ketan Dalal
Allison W. Klein
Yunjun Liu  McGill University
Kaleigh Smith  Max-Planck-Institut für Informatik
Sponsor
: Annecy Animation Festival
Publisher
ACM  New York, NY, USA
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ABSTRACT

This paper presents improvements in mosaic packing by combining a new title evenness metric with an efficient, effective tile placement algorithm based on the Fast Fourier Transform. This new packing method applies to existing packing applications and makes possible novel mosaic applications, such as mosaic packings of 3D volumes using temporally repeating animated shapes. Applications of our approach include static 2D mosaic packing, mosaic animations, stippling, and texture generation.


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.

 
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Blasi, G. D., Gallo, G., and Maria, P. 2005. Fast techniques for mosaic rendering. In Eurographics Workshop on Computational Aesthetics 2005.
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Ding, Z. 2002. Computer Generated Mosaic Animation. Master's thesis, University of Toronto.
 
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Elber, G., and Wolberg, G. 2003. Rendering traditional mosaics. The Visual Computer 19, 1, 67--78.
 
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Finkelstein, A., and Range, M. 1998. Image mosaics. Lecture Notes in Computer Science 1375.
 
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Frigo, M., and Johnson, S. G. 2005. The design and implementation of FFTW3. Proceedings of the IEEE 93, 2, 216--231. special issue on "Program Generation, Optimization, and Platform Adaptation".
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Hiller, S., Hellwig, H., and Deussen, O. 2003. Beyond stippling - methods for distributing objects on the plane. Computer Graphics Forum 22, 3, 515--522.
 
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Zahn, C. T., and Roskies, R. S. 1972. Fourier descriptors for plane closed curves. IEEE Transactions of computing 21 (March), 269--281.


Collaborative Colleagues:
Ketan Dalal: colleagues
Allison W. Klein: colleagues
Yunjun Liu: colleagues
Kaleigh Smith: colleagues