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» Computing crossing numbers in quadratic time
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CCCG
2004
13 years 10 months ago
Computing the set of all distant horizons of a terrain
We study the problem of computing the set of all distant horizons of a terrain, represented as either: the set of all edges that appear in the set of all distant horizons; the con...
William S. Evans, Daniel Archambault, David G. Kir...
VLSID
2008
IEEE
150views VLSI» more  VLSID 2008»
14 years 9 months ago
PTSMT: A Tool for Cross-Level Power, Performance, and Thermal Exploration of SMT Processors
Simultaneous Multi-Threading (SMT) processors are becoming popular because they exploit both instruction-level and threadlevel parallelism by issuing instructions from different t...
Deepa Kannan, Aseem Gupta, Aviral Shrivastava, Nik...
GD
2009
Springer
14 years 1 months ago
Fast Edge-Routing for Large Graphs
To produce high quality drawings of graphs with nodes drawn as shapes it is important to find routes for the edges which do not intersect node boundaries. Recent work in this area...
Tim Dwyer, Lev Nachmanson
AUSDM
2008
Springer
211views Data Mining» more  AUSDM 2008»
13 years 10 months ago
LBR-Meta: An Efficient Algorithm for Lazy Bayesian Rules
LBR is a highly accurate classification algorithm, which lazily constructs a single Bayesian rule for each test instance at classification time. However, its computational complex...
Zhipeng Xie
GD
2005
Springer
14 years 2 months ago
Non-planar Core Reduction of Graphs
We present a reduction method that reduces a graph to a smaller core graph which behaves invariant with respect to planarity measures like crossing number, skewness, and thickness....
Carsten Gutwenger, Markus Chimani