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» On the Random-Self-Reducibility of Complete Sets
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SIAMMAX
2010
164views more  SIAMMAX 2010»
13 years 4 months ago
Uniqueness of Low-Rank Matrix Completion by Rigidity Theory
The problem of completing a low-rank matrix from a subset of its entries is often encountered in the analysis of incomplete data sets exhibiting an underlying factor model with app...
Amit Singer, Mihai Cucuringu
COCO
2004
Springer
106views Algorithms» more  COCO 2004»
14 years 3 months ago
Separating Complexity Classes Using Structural Properties
We study the robustness of complete sets for various complexity classes. A complete set A is robust if for any f(n)-dense set S ∈ P, A−S is still complete, where f(n) ranges f...
Harry Buhrman, Leen Torenvliet
LATA
2009
Springer
14 years 4 months ago
Bounded Hairpin Completion
We consider a restricted variant of the hairpin completion called bounded hairpin completion. The hairpin completion is a formal operation inspired from biochemistry. Applied to a ...
Masami Ito, Peter Leupold, Victor Mitrana
GD
2004
Springer
14 years 3 months ago
Partitions of Complete Geometric Graphs into Plane Trees
Consider the following question: does every complete geometric graph K2n have a partition of its edge set into n plane spanning trees? We approach this problem from three directio...
Prosenjit Bose, Ferran Hurtado, Eduardo Rivera-Cam...
COMBINATORICA
2007
119views more  COMBINATORICA 2007»
13 years 9 months ago
Complete partitions of graphs
A complete partition of a graph G is a partition of its vertex set in which any two distinct classes are connected by an edge. Let cp(G) denote the maximum number of classes in a ...
Magnús M. Halldórsson, Guy Kortsarz,...