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» A Linear Time Algorithm for L(2, 1)-Labeling of Trees
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IWOCA
2009
Springer
119views Algorithms» more  IWOCA 2009»
13 years 12 months ago
Minimax Trees in Linear Time with Applications
A minimax tree is similar to a Huffman tree except that, instead of minimizing the weighted average of the leaves’ depths, it minimizes the maximum of any leaf’s weight plus i...
Pawel Gawrychowski, Travis Gagie
WEA
2010
Springer
330views Algorithms» more  WEA 2010»
14 years 4 days ago
Exact Bipartite Crossing Minimization under Tree Constraints
A tanglegram consists of a pair of (not necessarily binary) trees T1, T2 with leaf sets L1, L2. Additional edges, called tangles, may connect nodes in L1 with those in L2. The task...
Frank Baumann, Christoph Buchheim, Frauke Liers
DATAMINE
1999
143views more  DATAMINE 1999»
13 years 5 months ago
Partitioning Nominal Attributes in Decision Trees
To find the optimal branching of a nominal attribute at a node in an L-ary decision tree, one is often forced to search over all possible L-ary partitions for the one that yields t...
Don Coppersmith, Se June Hong, Jonathan R. M. Hosk...
ESA
2005
Springer
113views Algorithms» more  ESA 2005»
13 years 10 months ago
Optimal Integer Alphabetic Trees in Linear Time
Abstract. We show that optimal alphabetic binary trees can be constructed in O(n) time if the elements of the initial sequence are drawn from a domain that can be sorted in linear ...
T. C. Hu, Lawrence L. Larmore, J. David Morgenthal...
BIOWIRE
2007
Springer
13 years 11 months ago
Beta Random Projection
Random projection (RP) is a common technique for dimensionality reduction under L2 norm for which many significant space embedding results have been demonstrated. In particular, r...
Yu-En Lu, Pietro Liò, Steven Hand