David Eppstein - Publications
- On the number of minimal 1-Steiner trees.
B. Aronov,
M. Bern,
and D. Eppstein.
Disc. & Comp. Geom. 12: 29–34, 1994.
Given a d-dimensional set of n points,
the number of combinatorially different
minimum spanning trees that can be formed
by adding one more point is within a polylogarithmic factor of
nd.
- Distance-sensitive point location made easy.
B. Aronov,
M. De Berg,
D. Eppstein,
M. Roeloffzen, and
B. Speckmann.
30th European Workshop on Computational Geometry (EuroCG 2014), Dead
Sea, Israel, March 2014.
arXiv:1602.00767
Comp. Geom. Theory
& Applications 54: 17–31, 2016.
We use quadtrees to handle point location queries in an amount of time
that depends on the distance of the query point to the nearest region
boundary.
- Better late than never: the complexity of arrangements of polyhedra.
B. Aronov,
S. W. Bae,
O. Cheong,
D. Eppstein,
C. Knauer, and
R. Seidel.
41st European Workshop on Computational Geometry (EuroCG 2021),
Liblice, Czech Republic, to appear.
Co-authors –
Publications –
David Eppstein –
Theory Group –
Inf. & Comp. Sci. –
UC Irvine
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