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Provable surface reconstruction from noisy samples
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Source Annual Symposium on Computational Geometry archive
Proceedings of the twentieth annual symposium on Computational geometry table of contents
Brooklyn, New York, USA
SESSION: Session 9 table of contents
Pages: 330 - 339  
Year of Publication: 2004
ISBN:1-58113-885-7
Authors
Tamal K. Dey  The Ohio State University
Samrat Goswami  The Ohio State University
Sponsors
ACM: Association for Computing Machinery
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
SIGGRAPH: ACM Special Interest Group on Computer Graphics and Interactive Techniques
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 12,   Downloads (12 Months): 71,   Citation Count: 26
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ABSTRACT

We present an algorithm for surface reconstruction in presence of noise. We show that, under a reasonable noise model, the algorithm has theoretical guarantees. Actual performance of the algorithm is illustrated by our experimental results.


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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N. Amenta and M. Bern. Surface reconstruction by Voronoi filtering. Discr. Comput. Geom. 22 (1999), 481--504.
 
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N. Amenta, S. Choi, T. K. Dey and N. Leekha. A simple algorithm for homeomorphic surface reconstruction. Internat. J. Comput. Geom. & Applications 12 (2002), 125--141.
 
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N. Amenta, S. Choi and R. K. Kolluri. The power crust, union of balls, and the medial axis transform. Comput. Geom.: Theory Applications 19 (2001), 127--153.
 
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Th. Bröcker and K. J.anich. Introduction to differential topology. Cambridge University Press, New York, 1982.
 
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H.-L. Cheng, T. K. Dey, H. Edelsbrunner and J. Sullivan. Dynamic skin triangulation. Discrete Comput. Geom. 25 (2001), 525--568.
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T. K. Dey and S. Goswami. Tight cocone: A watertight surface reconstructor. J. Computing Informat. Sci. Engin. 13 (2003), 302--307.
 
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T. K. Dey and S. Goswami. Smoothing noisy point cloud data with Delaunay preprocessing and MLS. Tech. Rep. OSU-CISRC-3/04-TR17, Dept. of CSE, The Ohio State University, 2004.
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R. K. Kolluri, J. R. Shewchuk and J. F. O'Brien. Watertight spectral surface reconstruction. Manuscript, 2003.
 
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J. Milnor. Morse theory. Annals of Mathematics Studies, Princeton University Press, Princeton, New Jersey, 1963.
 
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N. J. Mitra, A. Nguyen and L. Guibas. Estimating surface normals in noisy point cloud data. Internat. J. Comput. Geom. Appl., to appear.
 
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CITED BY  26

Collaborative Colleagues:
Tamal K. Dey: colleagues
Samrat Goswami: colleagues