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hal-00655850v2  Reports
Gérard Biau, Luc Devroye, Vida Dujmovic, Adam Krzyzak. An Affine Invariant $k$-Nearest Neighbor Regression Estimate
[Research Report] -. 2012
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inria-00071914v1  Reports
Olivier Devillers, Vida Dujmovic, Hazel Everett, Xavier Goaoc, Sylvain Lazard et al.  The expected number of 3D visibility events is linear
[Research Report] RR-4671, INRIA. 2002
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inria-00077116v1  Reports
Olivier Devillers, Vida Dujmovic, Hazel Everett, Samuel Hornus, Sue Whitesides et al.  Maintaining Visibility Information of Planar Point Sets with a Moving Viewpoint
[Research Report] RR-5742, INRIA. 2005, pp.11
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inria-00000569v1  Conference papers
Olivier Devillers, Vida Dujmovic, Hazel Everett, Samuel Hornus, Steve Wismath et al.  Maintaining Visibility Information of Planar Point Sets with a Moving Viewpoint
17th Canadian Conference on Computational Geometry - CCCG'2005, Aug 2005, Windsor, Canada
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inria-00103916v1  Journal articles
Hervé Brönnimann, Olivier Devillers, Vida Dujmovic, Hazel Everett, Marc Glisse et al.  Lines and free line segments Tangent to Arbitrary Three-dimensional Convex Polyhedra
SIAM Journal on Computing, Society for Industrial and Applied Mathematics, 2007, 37 (2), pp.522-551. ⟨10.1137/S0097539705447116⟩
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inria-00192927v1  Journal articles
Olivier Devillers, Vida Dujmovic, Hazel Everett, Samuel Hornus, Sue Whitesides et al.  Maintaining Visibility Information of Planar Point Sets with a Moving Viewpoint
International Journal of Computational Geometry and Applications, World Scientific Publishing, 2007, 17 (4), pp.297-304. ⟨10.1142/S0218195907002343⟩
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inria-00099810v1  Journal articles
Olivier Devillers, Vida Dujmovic, Hazel Everett, Xavier Goaoc, Sylvain Lazard et al.  The expected number of 3D visibility events is linear
SIAM Journal on Computing, Society for Industrial and Applied Mathematics, 2003, 32 (6), pp.1586-1620. ⟨10.1137/S0097539702419662⟩
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inria-00103995v1  Conference papers
Hervé Brönnimann, Olivier Devillers, Vida Dujmovic, Hazel Everett, Marc Glisse et al.  The Number of Lines Tangent to Arbitrary Convex Polyhedra in 3D
Proceedings of the 20th Annual Symposium on Computational Geometry, Jun 2004, Brooklyn, NY, United States. pp.46 - 55, ⟨10.1145/997817.997827⟩
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inria-00099449v1  Conference papers
Hervé Brönnimann, Olivier Devillers, Vida Dujmovic, Hazel Everett, Marc Glisse et al.  On the Number of Lines Tangent to Four Convex Polyhedra
14th Canadian Conference on Computational Geometry - CCCG'02, 2002, Lethbridge, Canada
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inria-00071226v1  Reports
Hervé Brönnimann, Olivier Devillers, Vida Dujmovic, Hazel Everett, Marc Glisse et al.  On the Number of Maximal Free Line Segments Tangent to Arbitrary Three-dimensional Convex Polyhedra
[Research Report] RR-5671, INRIA. 2005
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