论文标题
可解释的随机区块影响模型:衡量同质社区之间的社会影响
Interpretable Stochastic Block Influence Model: measuring social influence among homophilous communities
论文作者
论文摘要
可以通过同质和社会影响来解释网络上的决策。尽管同质驱动具有相似特征的社区的形成,但社会影响在社区内部和社区之间发生。社会影响可以通过角色理论来推理,这表明个人之间的影响取决于其角色和感兴趣的行为。为了实现这些社会科学理论,我们从经验上确定了同质社区,并利用社区结构来捕捉影响特定决策过程的“角色”。我们提出了一个称为随机块影响模型的生成模型,并共同分析了网络形成和不同经验识别的社区内部和之间的行为影响。为了评估绩效并证明我们方法的解释性,我们研究了印度村庄中小额信贷的采用决策。我们表明,尽管个人倾向于在社区内形成联系,但社区之间存在强烈的积极和负面的社会影响,支持弱领带理论。此外,我们发现具有共同特征的社区与积极影响有关。相反,缺乏重叠的社区与负面影响有关。我们的框架促进了对决策社区影响的影响的量化,因此是推动信息扩散,病毒营销和技术采用的有用工具。
Decision-making on networks can be explained by both homophily and social influence. While homophily drives the formation of communities with similar characteristics, social influence occurs both within and between communities. Social influence can be reasoned through role theory, which indicates that the influences among individuals depend on their roles and the behavior of interest. To operationalize these social science theories, we empirically identify the homophilous communities and use the community structures to capture the "roles", which affect the particular decision-making processes. We propose a generative model named Stochastic Block Influence Model and jointly analyze both the network formation and the behavioral influence within and between different empirically-identified communities. To evaluate the performance and demonstrate the interpretability of our method, we study the adoption decisions of microfinance in an Indian village. We show that although individuals tend to form links within communities, there are strong positive and negative social influences between communities, supporting the weak tie theory. Moreover, we find that communities with shared characteristics are associated with positive influence. In contrast, the communities with a lack of overlap are associated with negative influence. Our framework facilitates the quantification of the influences underlying decision communities and is thus a useful tool for driving information diffusion, viral marketing, and technology adoptions.