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孙澳, 徐周波, 陈常旺. 基于符号ADD的时序图最短路径算法J. 桂林电子科技大学学报, xxxx, x(x): 1-7. DOI: 10.16725/j.1673-808X.202592
引用本文: 孙澳, 徐周波, 陈常旺. 基于符号ADD的时序图最短路径算法J. 桂林电子科技大学学报, xxxx, x(x): 1-7. DOI: 10.16725/j.1673-808X.202592
SUN Ao, XU Zhoubo, CHEN Changwang. A shortest path algorithm for temporal graphs based on ADDJ. Journal of Guilin University of Electronic Technology, xxxx, x(x): 1-7. DOI: 10.16725/j.1673-808X.202592
Citation: SUN Ao, XU Zhoubo, CHEN Changwang. A shortest path algorithm for temporal graphs based on ADDJ. Journal of Guilin University of Electronic Technology, xxxx, x(x): 1-7. DOI: 10.16725/j.1673-808X.202592

基于符号ADD的时序图最短路径算法

A shortest path algorithm for temporal graphs based on ADD

  • 摘要: 时序图上的最短路径查询在在线社交网络分析、城市交通路径规划和通信网络分析等领域有着广泛的应用。然而,现有的时序图最短路径算法因采用逐点或逐边扩展的求解方式,导致其计算效率较低。针对该问题,提出了一种基于ADD的时序图最短路径查询方法。首先将时序图转化为ADD结构,然后基于ADD结构信息,设计了4种不同路径定义下的时序最短路径查询算法TP-DD,通过集合运算并行处理时序图中的边来加速查询过程。在4个真实数据集上的实验结果表明,相较于现有方法,本算法具有更佳的查询性能。

     

    Abstract: Shortest path queries on temporal graphs have significant applications in various fields such as online social network analysis, urban traffic route planning, and communication network analysis. However, existing algorithms for finding shortest paths in temporal graphs mostly adopt a point-by-point or edge-by-edge expansion approach, which results in low computational efficiency. To address this issue, this paper proposes a method for temporal graph shortest path queries based on Algebraic Decision Diagrams (ADD). The temporal graph is first transformed into an ADD structure. Then, leveraging the information in the ADD structure, four different algorithms for temporal shortest path queries under various path definitions, termed TP-DD is designed. These algorithms accelerate the query process by performing set operations to process edges in the temporal graph in parallel. Experimental results on four real-world datasets demonstrate that the proposed algorithms outperform existing methods in terms of query performance.

     

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