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Electronic Colloquium on Computational Complexity
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REPORTS > KEYWORD > SUBLINEAR ALGORITHMS:
Reports tagged with sublinear algorithms:
TR05-094 | 9th August 2005
Michal Parnas, Dana Ron

On Approximating the Minimum Vertex Cover in Sublinear Time and the Connection to Distributed Algorithms

Revisions: 1
We consider the problem of estimating the size, $VC(G)$, of a minimum vertex cover of a graph $G$, in sublinear time, by querying the incidence relation of the graph. We say that an algorithm is an $(\alpha,\eps)$-approximation algorithm if it outputs with high probability an estimate $\widehat{VC}$ such that $VC(G) ... more >>>

TR05-125 | 2nd November 2005
Sofya Raskhodnikova, Dana Ron, Ronitt Rubinfeld, Amir Shpilka, Adam Smith

Sublinear Algorithms for Approximating String Compressibility and the Distribution Support Size

We raise the question of approximating compressibility of a string with respect to a fixed compression scheme, in sublinear time. We study this question in detail for two popular lossless compression schemes: run-length encoding (RLE) and Lempel-Ziv (LZ), and present algorithms and lower bounds for approximating compressibility with respect to ... more >>>

TR06-053 | 6th April 2006
Eldar Fischer, Orly Yahalom

Testing Convexity Properties of Tree Colorings

A coloring of a graph is {\it convex} if it induces a partition of the vertices into connected subgraphs. Besides being an interesting property from a theoretical point of view, tests for convexity have applications in various areas involving large graphs. Our results concern the important subcase of testing for ... more >>>

TR06-089 | 16th July 2006
Sofya Raskhodnikova, Adam Smith

A Note on Adaptivity in Testing Properties of Bounded Degree Graphs

We show that in the bounded degree model for graph property testing, adaptivity is essential. An algorithm is *non-adaptive* if it makes all queries to the input before receiving any answers. We call a property *non-trivial* if it does not depend only on the degree distribution of the nodes. We ... more >>>



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