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Network Reconstruction via Graph Blending

机译:通过图混合进行网络重构

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Graphs estimated from empirical data are often noisy and incomplete due to the difficulty of faithfully observing all the components (nodes and edges) of the true graph. This problem is particularly acute for large networks where the number of components may far exceed available surveillance capabilities. Errors in the observed graph can render subsequent analyses invalid, so it is vital to develop robust methods that can minimize these observational errors. Errors in the observed graph may include missing and spurious components, as well fused (multiple nodes are merged into one) and split (a single node is misinterpreted as many) nodes. Traditional graph reconstruction methods are only able to identify missing or spurious components (primarily edges, and to a lesser degree nodes), so we developed a novel graph blending framework that allows us to cast the full estimation problem as a simple edge addition/deletion problem. Armed with this framework, we systematically investigate the viability of various topological graph features, such as the degree distribution or the clustering coefficients, and existing graph reconstruction methods for tackling the full estimation problem. Our experimental results suggest that incorporating any topological feature as a source of information actually hinders reconstruction accuracy. We provide a theoretical analysis of this phenomenon and suggest several avenues for improving this estimation problem.
机译:由于难以忠实地观察真实图形的所有组成部分(节点和边缘),因此根据经验数据估算的图形通常是嘈杂且不完整的。对于组件数量可能远远超过可用监视功能的大型网络,此问题尤其严重。观察到的图形中的错误会使后续分析无效,因此至关重要的是,开发出能够使这些观察到的错误最小化的可靠方法。观察到的图中的错误可能包括丢失和虚假的组件,以及融合(多个节点合并为一个)和拆分(单个节点被误解为多个)节点。传统的图重建方法只能识别丢失或伪造的分量(主要是边缘,而在较小程度上是节点),因此我们开发了一种新颖的图融合框架,该框架可将完整的估计问题转换为简单的边添加/删除问题。有了这个框架,我们系统地研究了各种拓扑图特征(例如度分布或聚类系数)的可行性,以及用于解决完整估计问题的现有图重建方法。我们的实验结果表明,将任何拓扑特征合并为信息源实际上会阻碍重建的准确性。我们提供了对此现象的理论分析,并提出了改善此估计问题的几种方法。

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