Datasets › Real-world graphs for betweenness-centrality ranking estimation
Real-world graphs for betweenness-centrality ranking estimation
The ground truth betweenness-centralities for the real-world graphs are provided by AlGhamdi et al. (2017), which are computed by the parallel implementation of Brandes algorithm on a 96000-core supercomputer. The ground truth scores for the synthetic networks are provided by Fan et al. (2019) and are computed using the graph-tool (Peixoto, 2014) library.
The presented approach is compared to several baseline models. The performance of those models are adopted from the benchmark provided by Fan et al. (2019):
ABRA (Riondato & Upfal, 2018): Samples pairs of nodes until the desired accuracy is reached. Where the error tolerance λ was set to 0.01 and the probability δ was set to 0.1.
RK (Riondato & Kornaropoulos, 2014): The number of pairs of nodes is determined by the diameter of the network. Where the error tolerance and the probability were set similar to ABRA.
k-BC (Pfeffer & Carley, 2012): Does only k steps of Brandes algorithm (Brandes, 2001) which was set to 20% of the diameter of the network.
KADABRA (Borassi & Natale, 2019): Uses bidirectional BFS to sample the shortest paths. The variant where it computest the top-k% nodes with the highest betweenness-centrality was used. The error tolerance and probability were set to be the same as ABRA and RK.
Node2Vec (Grover & Leskovec, 2016): Uses a biased random walk to aggregate information from the neighbors. The vector representations of each node were then mapped with a trained MLP to ranking scores.
DrBC (Fan et al., 2019): Shallow graph convolutional network that outputs a ranking score for each node by propagating through the neighbors with a walk length of 5.
Benchmarks archive 2025-07-28
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Papers archive 2025-07-28
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Dataset loaders archive 2025-07-28
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Tasks archive 2025-07-28
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Variants archive 2025-07-28
- Real-world graphs for betweenness-centrality ranking estimation
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