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A spatial mixed-effects regression model for electoral data

机译:选举数据的空间混合效应回归模型

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On 4th March 2018, elections took place in Italy for the two Chambers of the Parliament. Many newspapers emphasized the victory of the 5 Star Movement (5SM) and its unprecedented dominance in most of the southern regions of Italy. Aim of this contribution is to analyze the electoral results through an ad hoc statistical model to evaluate the presence and possible impact of spatial structures. The response variable is the percentage of votes got by the 5SM in each electoral district. To handle a bounded continuous outcome with values in the open interval (0, 1), a mixture regression model is used. This model is based on a special mixture of two betas (referred to as flexible beta) sharing the same precision parameter, but displaying two distinct component means subject to an inequality constraint. Advantages of this model are its many theoretical properties which are reflected in its computational tractability. Furthermore, the special mixture structure is designed to represent a wide range of phenomena (bimodality, heavy tails, and outliers). The model is further extended through random effects to account for spatial correlation. Intensive simulation studies are performed to evaluate the fit of the proposed regression model. Inferential issues are dealt with by a (Bayesian) Hamiltonian Monte Carlo algorithm.
机译:2018年3月4日,选举发生在意大利的两个议会的房间。许多报纸强调了5星级运动(5SM)的胜利及其在意大利大多数南部地区的前所未有的统治地位。这种贡献的目的是通过临时统计模型分析选举结果,以评估空间结构的存在和可能的影响。响应变量是每个选举区5SM的投票的百分比。为了在开放间隔(0,1)中的值处理有界的连续结果,使用混合回归模型。该模型基于共享相同的精度参数的两个β(称为灵活Beta)的特殊混合物,但是显示两个不同的组件装置受到不等式约束。该模型的优点是其许多理论特性,其在其计算途径中反映。此外,特殊的混合物结构旨在表示广泛的现象(双极性,重型尾部和异常值)。通过随机效应进一步扩展该模型以解释空间相关性。进行密集的模拟研究以评估所提出的回归模型的拟合。由(Bayesian)Hamiltonian Monte Carlo算法处理推论问题。

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