(Enter summary)
Abstract: We present an improvement over a former technique,
Jump & Walk ([7]), to locate points in the Delaunay
triangulation of n sites uniformly distributed in
a square. The method uses a dynamically balanced
search tree. It is also studied when applied to a static
balanced 2-d tree. This paper gives expected time
analyses when the query points are bounded away
from the boundary of the triangulation: the proof
for the unrestricted case is much more complex, and
will be presented in another paper (in... (Update)
Similar documents (at the sentence level):
5.5%: Expected Time Analysis for Delaunay Point Location - Devroye, Lemaire, Moreau (2004)
(Correct)
Active bibliography (related documents): More All
0.0: Partially Persistent Search Trees with Transcript Operations - Larsen (1999)
(Correct)
0.0: Biased Finger Trees and Three-Dimensional Layers of Maxima - Atallah, Goodrich, al. (1994)
(Correct)
0.0: A New Weight Balanced Binary Search Tree - Cho, Sahnit
(Correct)
Similar documents based on text: More All
0.0: Analysis of a class of k-dimensional merge procedures, with.. - Lemaire, Moreau (1997)
(Correct)
0.0: ELAN: User Manual - Borovansky, Cirstea, Dubois.. (2000)
(Correct)
0.0: Shape Preserving Local Histogram Modification - Caselles, Lisani, Morel, Sapiro (1999)
(Correct)
BibTeX entry: (Update)
@inproceedings{ devroyefast,
author = "L. Devroye and C. Lemaire and J. M. Moreau",
title = "Fast {Delaunay} point location with search structures",
pages = "136--141",
url = "citeseer.ist.psu.edu/371305.html" }
Citations (may not include all citations):
17
the average number of rebalancing operations in weight-balan.. (context) - Blum, Mehlhorn - 1980
1
Intersections with random geometric objets (context) - Bose, Devroye - 1998
Documents on the same site (http://www.cs.ubc.ca/conferences/CCCG/elec_proc/elecproc.html): More
Convex Group Clustering of Large Geo-referenced Data Sets - Estivill-Castro (1999)
(Correct)
Near-Optimal Partitioning of Rectangles and Prisms - Bose, Czyzowicz, Kranakis.. (1999)
(Correct)
When Can a Net Fold to a Polyhedron? - Biedl, Lubiw, Sun
(Correct)
Online articles have much greater impact More about CiteSeer.IST Add search form to your site Submit documents Feedback
CiteSeer.IST - Copyright Penn State and NEC