盆景:种植有趣的小树

Stephan Seufert, Srikanta J. Bedathur, Julián Mestre, G. Weikum
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引用次数: 7

摘要

图越来越多地用于建模各种松散结构的数据,如生物或社会网络和实体关系。考虑到大量的大规模图形数据,有效地发现隐藏在其中的有趣的子结构是必不可少的。这些子结构通常用于确定后续行动,例如由人类进行视觉分析或设计昂贵的生物医学实验。在这种情况下,通常需要限制发现结果的大小,以便直接控制相关的成本。在本文中,我们解决了在大型节点加权图中寻找基数约束的连接子树的问题,该问题使所选节点的权重和最大化。我们为这个强np困难问题提供了一个有效的常因子近似算法。我们的技术可以应用于各种各样的应用程序设置,例如,在图形的差分分析,一个问题,经常出现在生物信息学,但也有应用在网络上。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bonsai: Growing Interesting Small Trees
Graphs are increasingly used to model a variety of loosely structured data such as biological or social networks and entity-relationships. Given this profusion of large-scale graph data, efficiently discovering interesting substructures buried within is essential. These substructures are typically used in determining subsequent actions, such as conducting visual analytics by humans or designing expensive biomedical experiments. In such settings, it is often desirable to constrain the size of the discovered results in order to directly control the associated costs. In this paper, we address the problem of finding cardinality-constrained connected sub trees in large node-weighted graphs that maximize the sum of weights of selected nodes. We provide an efficient constant-factor approximation algorithm for this strongly NP-hard problem. Our techniques can be applied in a wide variety of application settings, for example in differential analysis of graphs, a problem that frequently arises in bioinformatics but also has applications on the web.
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