同时考虑关键词与位置的动态交通网络社区搜索
Community Search in Time-dependent Road-social Attributed Networks
- 从查询节点出发,逐步扩展局部子图,兼顾语义与时空一致性
- 基于大语言模型计算关键词相似度,提升语义匹配精度
- 相比基线方法,社区在结构、语义和时空上更一致,适合实时交通场景
现实世界网络常包含关键词与地理位置信息,并受交通状况影响产生动态出行时间。现有基于紧密子图的社区搜索研究通常仅使用关键词或位置单一属性,导致检测出的社区语义或空间凝聚力不足,且忽略出行时间变化。此外,这些方法需遍历整个网络构建索引,但实际社区仅涉及查询节点附近区域,造成大量无效访问。为此,我们提出发现语义-空间感知的k-core社区问题,即包含查询节点、具有高语义与时间依赖空间凝聚力的k-core。我们设计了精确与贪心两种算法,均从查询节点向外逐步扩展,仅访问局部网络而非全网。同时,我们利用大语言模型计算关键词间语义相似度,克服传统关键词匹配中同义词表达差异与无关词干扰的问题。实验表明,贪心算法在结构、语义及时间依赖空间凝聚力方面均优于基线方法。
原文摘要 · Abstract (English)
Real-world networks often involve both keywords and locations, along with travel time variations between locations due to traffic conditions. However, most existing cohesive subgraph-based community search studies utilize a single attribute, either keywords or locations, to identify communities. They do not simultaneously consider both keywords and locations, which results in low semantic or spatial cohesiveness of the detected communities, and they fail to account for variations in travel time. Additionally, these studies traverse the entire network to build efficient indexes, but the detected community only involves nodes around the query node, leading to the traversal of nodes that are not relevant to the community. Therefore, we propose the problem of discovering semantic-spatial aware k-core, which refers to a k-core with high semantic and time-dependent spatial cohesiveness containing the query node. To address this problem, we propose an exact and a greedy algorithm, both of which gradually expand outward from the query node. They are local methods that only access the local part of the attributed network near the query node rather than the entire network. Moreover, we design a method to calculate the semantic similarity between two keywords using large language models. This method alleviates the disadvantages of keyword-matching methods used in existing community search studies, such as mismatches caused by differently expressed synonyms and the presence of irrelevant words. Experimental results show that the greedy algorithm outperforms baselines in terms of structural, semantic, and time-dependent spatial cohesiveness.
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