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» A note on the size of minimal covers
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DAC
2005
ACM
15 years 10 months ago
Effective bounding techniques for solving unate and binate covering problems
Covering problems arise in many areas of electronic design automation such as logic minimization and technology mapping. An exact solution can critically impact both size and perf...
Xiao Yu Li, Matthias F. M. Stallmann, Franc Brglez
CORR
2008
Springer
151views Education» more  CORR 2008»
14 years 9 months ago
Geometric Set Cover and Hitting Sets for Polytopes in $R^3$
Suppose we are given a finite set of points P in R3 and a collection of polytopes T that are all translates of the same polytope T. We consider two problems in this paper. The firs...
Sören Laue
NIPS
1992
14 years 11 months ago
A Note on Learning Vector Quantization
Vector Quantization is useful for data compression. Competitive Learning which minimizes reconstruction error is an appropriate algorithm for vector quantization of unlabelled dat...
Virginia R. de Sa, Dana H. Ballard
AML
2011
204views Mathematics» more  AML 2011»
14 years 4 months ago
A note on propositional proof complexity of some Ramsey-type statements
Any valid Ramsey statement n −→ (k)2 2 can be encoded into a DNF formula RAM(n, k) of size O(nk) and with terms of size k 2 . Let rk be the minimal n for which the statement h...
Jan Krajícek
AAIM
2006
Springer
222views Algorithms» more  AAIM 2006»
15 years 3 months ago
Connected Set Cover Problem and Its Applications
Abstract. We study an extension of the set cover problem, the connected set cover problem, the problem is to find a set cover of minimal size that satisfies some connectivity con...
Tianping Shuai, Xiao-Dong Hu