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Forbidden-set distance labels for graphs of bounded doubling dimension
2010
Proceeding of the 29th ACM SIGACT-SIGOPS symposium on Principles of distributed computing - PODC '10
The paper proposes a forbidden-set labeling scheme for the family of graphs with doubling dimension bounded by α. For an n-vertex graph G in this family, and for any desired precision parameter > 0, the labeling scheme stores an O(1+ −1 ) 2α log 2 n-bit label at each vertex. Given the labels of two end-vertices s and t, and the labels of a set F of "forbidden" vertices and/or edges, our scheme can compute, in time polynomial in the length of the labels, a 1 + stretch approximation for the
doi:10.1145/1835698.1835743
dblp:conf/podc/AbrahamCGP10
fatcat:olj5dfhklnaypa2v546luzh4ca