推断社会关系的强度:社区驱动的方法

Polina Rozenshtein, Nikolaj Tatti, A. Gionis
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引用次数: 18

摘要

在线社交网络正在增长,并且变得越来越密集。一个人的社会关系可能有很大的可变性:从亲密的朋友和亲戚到熟人,再到几乎不认识的人。推断社会关系的强度是对网络中用户交互建模和理解其行为的重要组成部分。此外,该问题还应用于计算社会科学、病毒式营销和人际推荐。在本文中,我们研究了在给定网络中推断社会联系强度的问题。我们的工作受到了Sintos等人[24]最近的一种方法的启发,该方法利用了基于社会心理学的强三元闭合原理(STC)。为了指导我们的推理过程,除了网络结构外,我们还考虑一个紧密社区的集合作为输入。这些是我们期望通过强联系连接起来的顶点集合。这种社区出现在不同的情况下,例如,当成为社区的一部分意味着与现有成员之一有很强的联系时。我们考虑了两个相关的问题形式化,它们反映了我们设置的假设:输入社区中的少量STC违规和强连接连接。我们证明了这两个问题的表述都是np困难的。我们还证明了一个问题公式难以近似,而第二个问题我们开发了一个具有近似保证的算法。通过与分别优化STC违规和社区连通性的基线进行比较,我们在真实数据集上验证了所提出的方法。
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Inferring the Strength of Social Ties: A Community-Driven Approach
Online social networks are growing and becoming denser.The social connections of a given person may have very high variability: from close friends and relatives to acquaintances to people who hardly know. Inferring the strength of social ties is an important ingredient for modeling the interaction of users in a network and understanding their behavior. Furthermore, the problem has applications in computational social science, viral marketing, and people recommendation. In this paper we study the problem of inferring the strength of social ties in a given network. Our work is motivated by a recent approach by Sintos et. al [24], which leverages the Strong Triadic Closure} STC principle, a hypothesis rooted in social psychology. To guide our inference process, in addition to the network structure, we also consider as input a collection of tight communities. Those are sets of vertices that we expect to be connected via strong ties. Such communities appear in different situations, e.g., when being part of a community implies a strong connection to one of the existing members. We consider two related problem formalizations that reflect the assumptions of our setting: small number of STC violations and strong-tie connectivity in the input communities. We show that both problem formulations are NP-hard. We also show that one problem formulation is hard to approximate, while for the second we develop an algorithm with approximation guarantee. We validate the proposed method on real-world datasets by comparing with baselines that optimize STC violations and community connectivity separately.
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