Abra: Approximating betweenness centrality in static and dynamic graphs with rademacher averages
M Riondato, E Upfal - ACM Transactions on Knowledge Discovery from …, 2018 - dl.acm.org
ACM Transactions on Knowledge Discovery from Data (TKDD), 2018•dl.acm.org
ABPA Ξ A Σ (ABRAXAS): Gnostic word of mystic meaning. We present ABRA, a suite of
algorithms to compute and maintain probabilistically guaranteed high-quality
approximations of the betweenness centrality of all nodes (or edges) on both static and fully
dynamic graphs. Our algorithms use progressive random sampling and their analysis rely on
Rademacher averages and pseudodimension, fundamental concepts from statistical
learning theory. To our knowledge, ABRA is the first application of these concepts to the field …
algorithms to compute and maintain probabilistically guaranteed high-quality
approximations of the betweenness centrality of all nodes (or edges) on both static and fully
dynamic graphs. Our algorithms use progressive random sampling and their analysis rely on
Rademacher averages and pseudodimension, fundamental concepts from statistical
learning theory. To our knowledge, ABRA is the first application of these concepts to the field …
ABPA Ξ AΣ (ABRAXAS): Gnostic word of mystic meaning.
We present ABRA, a suite of algorithms to compute and maintain probabilistically guaranteed high-quality approximations of the betweenness centrality of all nodes (or edges) on both static and fully dynamic graphs. Our algorithms use progressive random sampling and their analysis rely on Rademacher averages and pseudodimension, fundamental concepts from statistical learning theory. To our knowledge, ABRA is the first application of these concepts to the field of graph analysis. Our experimental results show that ABRA is much faster than exact methods, and vastly outperforms, in both runtime number of samples, and accuracy, state-of-the-art algorithms with the same quality guarantees.

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