小组数据中的异质分组结构

Katerina Chrysikou, George Kapetanios
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引用次数: 0

摘要

在本文中,我们研究了在具有潜在分组结构的面板中,组内是否存在异质性。组内异质性假设在这一文献中非常普遍,这意味着无论预先了解的组别如何,组别的形成都会减轻横截面异质性。虽然后一种假设使推断更为有力,但它往往具有限制性。我们允许模型具有更丰富的异质性,这种异质性既可以在横截面中发现,也可以在群体内部发现,而不强加所有群体都必须是异质性的简单假设。通过证明模型参数可以得到一致的估计,并且在存在不同类型异质性的情况下,组别虽然是未知的,但可以是可识别的,我们进一步为(cite{su2016identifying}提出的方法做出了贡献。在同一框架内,我们利用测试程序考虑了假设横截面同质性和组内同质性的有效性。模拟结果表明,该方法在分类和估计方面都具有良好的有限样本性能,而在多个数据集上的经验应用则提供了多个聚类的证据,并拒绝了组内同质性假设。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Heterogeneous Grouping Structures in Panel Data
In this paper we examine the existence of heterogeneity within a group, in panels with latent grouping structure. The assumption of within group homogeneity is prevalent in this literature, implying that the formation of groups alleviates cross-sectional heterogeneity, regardless of the prior knowledge of groups. While the latter hypothesis makes inference powerful, it can be often restrictive. We allow for models with richer heterogeneity that can be found both in the cross-section and within a group, without imposing the simple assumption that all groups must be heterogeneous. We further contribute to the method proposed by \cite{su2016identifying}, by showing that the model parameters can be consistently estimated and the groups, while unknown, can be identifiable in the presence of different types of heterogeneity. Within the same framework we consider the validity of assuming both cross-sectional and within group homogeneity, using testing procedures. Simulations demonstrate good finite-sample performance of the approach in both classification and estimation, while empirical applications across several datasets provide evidence of multiple clusters, as well as reject the hypothesis of within group homogeneity.
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