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Statistical Inference on Random Graphs: Comparative Power Analyses via Monte Carlo

机译:随机图的统计推断:通过蒙特卡洛进行比较功效分析

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摘要

We present a comparative power analysis, via Monte Carlo, of various graph invariants used as statistics for testing graph homogeneity versus a “chatter” alternative—the existence of a local region of excessive activity. Our results indicate that statistical inference on random graphs, even in a relatively simple setting, can be decidedly nontrivial. We find that none of the graph invariants considered is uniformly most powerful throughout our space of alternatives. Code for reproducing all the simulation results presented in this article is available online.
机译:我们通过蒙特卡洛(Monte Carlo),对各种图不变量进行了比较功效分析,这些不变量被用作检验图同质性的统计数据,而不是“抖动”的替代方案,即存在活动过度的局部区域。我们的结果表明,即使在相对简单的设置下,对随机图的统计推断也可以说是不平凡的。我们发现,在我们的替代空间中,没有任何一个图不变式是最强大的。可在线获得用于重现本文中提供的所有模拟结果的代码。

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  • 来源
    《Journal of Computational and Graphical Statistics》 |2011年第2期|p.395-416|共22页
  • 作者单位

    Henry Pao is Doctoral Student, Department of Applied Mathematics and Statistics, Johns Hopkins University, Baltimore, MD 21218-2682. Glen A. Coppersmith is Senior Research Scientist, Human Language Technology Center of Excellence, Johns Hopkins University, Baltimore, MD 21211. Carey E. Priebe is Professor, Department of Applied Mathematics and Statistics, Johns Hopkins University, Baltimore, MD 21218-2682 .;

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