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Electronic Colloquium on Computational Complexity
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Reports tagged with classification:
TR96-028 | 9th April 1996
Sanjeev Khanna, Madhu Sudan

The Optimization Complexity of Constraint Satisfaction Problems

In 1978, Schaefer considered a subclass of languages in NP and proved a ``dichotomy theorem'' for this class. The subclass considered were problems expressible as ``constraint satisfaction problems'', and the ``dichotomy theorem'' showed that every language in this class is either in P, or is NP-hard. This result is in ... more >>>

TR04-050 | 13th June 2004
Michelle Effros, Leonard J. Schulman

Deterministic clustering with data nets

We consider the $K$-clustering problem with the $\ell_2^2$ distortion measure, also known as the problem of optimal fixed-rate vector quantizer design. We provide a deterministic approximation algorithm which works for all dimensions $d$ and which, given a data set of size $n$, computes in time ${\rm poly}(K)(d/\ep)^{O(d)} n \log \log ... more >>>

TR04-077 | 17th July 2004
Alina Beygelzimer, Varsha Dani, Tom Hayes, John Langford

Reductions Between Classification Tasks

There are two approaches to solving a new supervised learning task: either analyze the task independently or reduce it to a task that has already been thoroughly analyzed. This paper investigates the latter approach for classification problems. In addition to obvious theoretical motivations, there is fairly strong empirical evidence that ... more >>>

TR07-029 | 20th January 2007
Kazuhisa Makino, Suguru Tamaki, Masaki Yamamoto

A Dichotomy Theorem within Schaefer for the Boolean Connectivity Problem

Revisions: 1
P. Gopalan, P. G. Kolaitis, E. N. Maneva and C. H. Papadimitriou studied in [Gopalan et al., ICALP2006] connectivity properties of the solution-space of Boolean formulas, and investigated complexity issues on connectivity problems in Schaefer's framework [Schaefer, STOC1978]. A set S of logical relations is Schaefer if all relations in ... more >>>



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