An algorithm to search edge relaxed query graph with minimum support threshold in large communication networks

P. Nirmala, Nadarajan Rethnasamy
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Abstract

With the increasing scale and complexity of today's communication network, it is becoming more essential to find the frequent subgraph of a time series of communication network to predict the nodes which are often involved in the communication. This knowledge is useful in devising new routing algorithms, and understanding the frequent communication patterns. It is often required to determine the frequency of a query graph in the graph database to realize how much that query graph is occurred in the communication network and it facilitates to monitor the performance of the nodes which are presented in the query graph. When a query graph does not have an exact match with the graphs in the graph database, the idea of finding approximate match of the query graph is coined to determine the frequency of the query graph by relaxing few edges of it. This paper presents an algorithm which decides whether the query graph is frequent as expected times in the graph database, if not so then the algorithm relax infrequent edges from the query graph to find the subgraph of the query graph with the given minimum support threshold.
基于最小支持度阈值的大型通信网络边松弛查询图搜索算法
随着当今通信网络规模的不断扩大和复杂性的不断提高,寻找通信网络时间序列的频繁子图来预测通信中经常涉及的节点变得越来越重要。这些知识对于设计新的路由算法和理解频繁的通信模式非常有用。通常需要确定图数据库中查询图的频率,以了解该查询图在通信网络中出现的频率,并便于监控查询图中所呈现的节点的性能。当查询图与图数据库中的图不完全匹配时,提出了查找查询图的近似匹配的思想,通过放松查询图的一些边来确定查询图的频率。本文提出了一种判断查询图在图数据库中是否按预期次数频繁出现的算法,如果不频繁,则将查询图中的不频繁边松弛下来,在给定的最小支持阈值下找到查询图的子图。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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