Almost-tight hardness of directed congestion minimization

Author:

Andrews Matthew1,Zhang Lisa1

Affiliation:

1. Bell Labs, Murray Hill, New Jersey

Abstract

Given a set of demands in a directed graph, the directed congestion minimization problem is to route every demand with the objective of minimizing the heaviest load over all edges. We show that for any constant ε > 0, there is no Ω(log 1−ε M )-approximation algorithm on networks of size M unless NPZPTIME ( n polylog n ). This bound is almost tight given the O (log M /log log M )-approximation via randomized rounding due to Raghavan and Thompson.

Publisher

Association for Computing Machinery (ACM)

Subject

Artificial Intelligence,Hardware and Architecture,Information Systems,Control and Systems Engineering,Software

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