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    邵俊明

    • 教授 博士生导师
    • 性别:男
    • 毕业院校:慕尼黑大学
    • 学历:博士研究生毕业
    • 学位:理学博士学位
    • 在职信息:在岗
    • 所在单位:计算机科学与工程学院(网络空间安全学院)
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    Feedback (KDD’15, paper ID 252)

      
    发布时间:2017-07-21   点击次数:

    Title: Community detection via distance dynamics (Paper ID: 252)

    First, we thank the reviewers for their positive comments and constructive suggestions. The main criticism is that we could have benchmarked better our proposed algorithm (i.e. Attractor). Therefore, here we provide supplementary materials for supporting the feedback of reviews. Thanks for spending a substantial amount of time looking over it in advance.

    Here, we provide three experiments for better answering the questions of reviewers. The source code of our algorithm can be downloaded here: Code.

    Exp. 1. Comparing to more state-of-the-art community detection algorithms (For Q1)

    Except for the six state of the art algorithms (Ncut, Modularity, Metis, MCL, Louvain and Infomap), here we further report two other algorithms: Walktrap (Calinescu et al., J. Graph Algorithms Appl., 2006), SCD (Prat-Pérez et al., WWW’2014).

    Finally, the performances of the nine algorithms are reported as follows.

    (1). Synthetic Networks

    (a) Different intra-cluster edges (b) Different average degree
    Figure 1. The performances of different algorithms on the LFR benchmark networks.

    (2). Real Networks

    Table 1. The performances of algorithms on real data sets with ground truth.


    Zarachy Football Polbooks Amazon

    NMI ARI Pur. NMI ARI Pur. NMI ARI Pur. NMI ARI Pur.
    Attractor 0.859 0.939 1.000 0.923 0.897 0.930 0.559 0.680 0.857 0.931 0.580 0.998
    Ncut 0.833 0.882 0.970 0.923 0.897 0.930 0.534 0.645 0.829 - - -
    Modularity 0.577 0.680 0.970 0.596 0.474 0.574 0.508 0.638 0.838 - - -
    Metis 0.836 0.882 0.970 0.393 0.095 0.339 0.502 0.516 0.781 0.761 0.092 0.989
    MCL 0.833 0.882 0.970 0.923 0.897 0.930 0.455 0.594 0.857 0.902 0.490 0.991
    Louvain 0.524 0.541 1.000 0.858 0.807 0.870 0.440 0.537 0.857 0.738 0.384 0.384
    Infomap 0.593 0.702 0.971 0.906 0.857 0.904 0.476 0.646 0.848 0.209 0.009 0.077
    SCD 0.423 0.483 1.000 0.895 0.868 0.948 0.265 0.163 0.886 0.838 0.307 0.994
    Walktrap 0.364 0.333 0.941 0.857 0.815 0.870 0.512 0.653 0.848 0.936 0.617 0.984

    Table 2. The performances of algorithms on real data sets without ground truth.


    Collaboration Friendship Amazon Road

    #C mod. ncut #C mod. ncut #C mod. ncut #C mod. ncut
    Attractor 1384 0.579 1179 8045 0.421 7325 23825 0.741 10811 59919 0.856 25055
    Metis 1384 0.309 4217 8045 0.138 53984 23825 0.451 47336 59919 0.673 31542
    MCL 2093 0.537 2103 13788 0.319 36723 46557 0.623 47488 86745 0.810 25065
    Louvain 475 0.768 10.12 746 0.6839 38.34 240 0.926 9.617 492 0.989 2.032
    Infomap 456 0.722 5.470 572 0.439 4.104 12 0.422 0.125 208 0.660 6.088
    SCD 4902 0.426 2736 41964 0.245 17709 141736 0.495 59926 969812 0.115 53746
    Walktrap 1295 0.663 418.5 6892 0.572 4290 14905 0.849 3224 - - -

    Exp. 2. Small community and anomaly detection (For Q2)

    (1) Community Size Analysis
    The size distribution of detected communities on Amazon data set with different algorithms. Here the ground truth is known, which is plotted with solid red line. We can observe that Attractor allows finding small communities, and the size distribution of communities best matches the ground truth.

    Figure 2. The performances of different algorithms on Amazon data.

    (2) Noise level investigation
    For all comparing algorithms execept MCL, they are not capable of handling outliers. Here, Attractor is compared with MCL in terms of local noise level, and the following figure shows the advantage of Attractor.

    (a) Attractor (b) MCL
    Figure 3. The comparison of Attractor and MCL on handling anomalies.

    Exp. 3. The sensitivity of cohesion parameter (For Q3 and Q4)

    Here we test the sensitivity of cohesion parameter on real-world networks.

    (a) Football (b) Polbook
    Figure 4. The sensitivity of Attractor on Football and Polbook data sets.