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Searching for authors named "Olivier Devillers" – sorted by Relevance.

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  • Computational Geometry and Discrete Computations  
  • by Olivier Devillers — 1996 — In Proc. 6th Discrete Geometry for Computer Imagery conf
  • …In this talk we describe some problems arising in practical implementation of algorithms from computational geometry. Going to robust algorithms needs to solve issues such as rounding errors and degeneracies. Most of the problems are closely related to the incompatibility between on one side alg…
  • Cited by 1 (1 self)Add To MetaCart
  • Robust and efficient implementation of the Delaunay tree  
  • by Delaunay Tree, Olivier Devillers — 1992
  • …In this paper, we present some practical results concerning the imple- mentation of the algorithm described in [DMT] which computes dynami- cally the Delaunay triangulation of a set of sites in the plane in logarithmic expected update time.…
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  • Robust and efficient implementation of the Delaunay tree  
  • by Del Aunay, Olivier Devillers — 1992
  • …In this paper, we pr es ent s ome pr act i cal r es ul t s concer ni ng t he i mpl e - ment at i on of t he al gor i t hmdes cr i bed i n [DMT] whi ch comput es dynamicallytheDel aunay tr i angul at i on of a set of s i tes i n the pl ane i n l ogar i thmic expected update ti me. More preci sel y,we…
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  • The Shuffling Buffer  
  • by Olivier Devillers, Philippe Guigue
  • …This paper illustrates the shuffling buffer method for sorting and the Delaunay triangulation. However, we would like to point out that this kind of randomized technique is suitable in many other domains…
  • Cited by 6 (0 self)Add To MetaCart
  • A Locally Optimal Triangulation of the Hyperbolic Paraboloid  
  • by Pascal Desnoguès, Olivier Devillers — 1995 — Technical Report, INRIA, Sophia Antipolis
  • …Given a set S of data points in IR 2 and corresponding data values for a specic non-convex surface, the unit hyperbolic paraboloid, we consider the problem of nding a locally optimal triangulation of S for the linear approximation of this surface. The chosen optimality criterion will be the L 2 no…
  • Cited by 7 (0 self)Add To MetaCart
  • Progressive Lossless Compression of Arbitrary Simplicial Complexes  
  • by Pierre-Marie Gandoin, Olivier Devillers, Pierre-marie G, Oin Olivier Devillers — 2002
  • …Efficient algorithms for compressing geometric data have been widely developed in the recent years, but they are mainly designed for closed polyhedral surfaces which are manifold or "nearly manifold". We propose here a progressive geometry compression scheme which can handle manifold models as well …
  • Cited by 39 (0 self)Add To MetaCart
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