Adaptive Pattern Matching with Reinforcement Learning for Dynamic Graphs

H. Kanezashi, T. Suzumura, D. García-Gasulla, Min-hwan Oh, S. Matsuoka
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引用次数: 10

Abstract

Graph pattern matching algorithms to handle million-scale dynamic graphs are widely used in many applications such as social network analytics and suspicious transaction detections from financial networks. On the other hand, the computation complexity of many graph pattern matching algorithms is expensive, and it is not affordable to extract patterns from million-scale graphs. Moreover, most real-world networks are time-evolving, updating their structures continuously, which makes it harder to update and output newly matched patterns in real time. Many incremental graph pattern matching algorithms which reduce the number of updates have been proposed to handle such dynamic graphs. However, it is still challenging to recompute vertices in the incremental graph pattern matching algorithms in a single process, and that prevents the real-time analysis. We propose an incremental graph pattern matching algorithm to deal with time-evolving graph data and also propose an adaptive optimization system based on reinforcement learning to recompute vertices in the incremental process more efficiently. Then we discuss the qualitative efficiency of our system with several types of data graphs and pattern graphs. We evaluate the performance using million-scale attributed and time-evolving social graphs. Our incremental algorithm is up to 10.1 times faster than an existing graph pattern matching and 1.95 times faster with the adaptive systems in a computation node than naive incremental processing.
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基于强化学习的动态图自适应模式匹配
处理百万级动态图的图形模式匹配算法广泛应用于社交网络分析和金融网络可疑交易检测等领域。另一方面,许多图模式匹配算法的计算复杂度很高,从百万尺度的图中提取模式是难以承受的。此外,大多数现实世界的网络都是时间进化的,不断更新它们的结构,这使得实时更新和输出新的匹配模式变得更加困难。为了处理这种动态图,已经提出了许多减少更新次数的增量图模式匹配算法。然而,增量图模式匹配算法在单个过程中重新计算顶点仍然是一个挑战,并且阻碍了实时分析。我们提出了一种增量图模式匹配算法来处理随时间变化的图数据,并提出了一种基于强化学习的自适应优化系统来更有效地重新计算增量过程中的顶点。然后用几种类型的数据图和模式图讨论了系统的定性效率。我们使用百万尺度的属性和随时间变化的社交图来评估性能。我们的增量算法比现有的图模式匹配快10.1倍,在一个计算节点上与自适应系统相比,比单纯的增量处理快1.95倍。
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