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Affiliation discrete weighted networks with an increasing degree sequence

机译:隶属度递增的离散加权网络

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摘要

Affiliation network is one kind of two-mode social network with two different sets of nodes (namely, a set of actors and a set of social events) and edges representing the affiliation of the actors with the social events. The connections in many affiliation networks are only binary weighted between actors and social events that can not reveal the affiliation strength relationship. Although a number of statistical models are proposed to analyze affiliation binary weighted networks, the asymptotic behaviors of the maximum likelihood estimator (MLE) are still unknown or have not been properly explored in affiliation weighted networks. In this paper, we study an affiliation model with the degree sequence as the exclusively natural sufficient statistic in the exponential family distributions. We derive the consistency and asymptotic normality of the maximum likelihood estimator in affiliation finite discrete weighted networks when the numbers of actors and events both go to infinity. Simulation studies and a real data example demonstrate our theoretical results.
机译:隶属网络是一种双模式社交网络,具有两个不同的节点集(即一组参与者和一组社交事件),其边缘代表参与者与社交事件的联系。许多隶属关系网络中的联系仅是参与者和社会事件之间的二进制加权,无法揭示隶属关系。尽管提出了许多统计模型来分析从属关系加权网络,但是最大似然估计器(MLE)的渐近行为仍是未知的,或者在从属关系加权网络中尚未得到适当探讨。在本文中,我们研究了一个隶属关系模型,该关系模型具有度数序列作为指数族分布中唯一自然的充分统计量。当参与者和事件的数量都达到无穷大时,我们得出隶属有限离散加权网络中最大似然估计的一致性和渐近正态性。仿真研究和实际数据示例证明了我们的理论结果。

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