Abstract
Graph spanners are sparse subgraphs that preserve the distances of the original graph up to some approximation ratio (the spanner's stretch). A number of algorithms are known for constructing sparse spanners with small multiplicative or additive stretch. Recently, algorithms were introduced for constructing fault-tolerant multiplicative spanners of general graphs. This paper addresses the analogous problem of constructing fault tolerant additive and (μ,α)-spanners for general graphs, and presents a number of (deterministic and randomized) construction algorithms for such spanners.
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