An optimal local approximation algorithm for max-min linear programs

Computer Science – Distributed – Parallel – and Cluster Computing

Scientific paper

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16 pages, 3 figures

Scientific paper

We present a local algorithm (constant-time distributed algorithm) for
approximating max-min LPs. The objective is to maximise $\omega$ subject to $Ax
\le 1$, $Cx \ge \omega 1$, and $x \ge 0$ for nonnegative matrices $A$ and $C$.
The approximation ratio of our algorithm is the best possible for any local
algorithm; there is a matching unconditional lower bound.

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