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Heteroskedastic linear regression model with compositional response and covariates

机译:具有成分响应和协变量的异方差线性回归模型

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摘要

Compositional data are known as a sort of complex multidimensional data with the feature that reflect the relative information rather than absolute information. There are a variety of models for regression analysis with compositional variables. Similar to the traditional regression analysis, the heteroskedasticity still exists in these models. However, the existing heteroskedastic regression analysis methods cannot apply in these models with compositional error term. In this paper, we mainly study the heteroskedastic linear regression model with compositional response and covariates. The parameter estimator is obtained through weighted least squares method. For the hypothesis test of parameter, the test statistic is based on the original least squares estimator and corresponding heteroskedasticity-consistent covariance matrix estimator. When the proposed method is applied to both simulation and real example, we use the original least squares method as a comparison during the whole process. The results implicate the model's practicality and effectiveness in regression analysis with heteroskedasticity.
机译:成分数据是一种复杂的多维数据,具有反映相对信息而非绝对信息的特征。有多种用于组成变量回归分析的模型。与传统回归分析类似,这些模型中仍然存在异方差。但是,现有的异方差回归分析方法不能应用于具有组成误差项的模型。在本文中,我们主要研究具有成分响应和协变量的异方差线性回归模型。参数估计器是通过加权最小二乘法获得的。对于参数的假设检验,检验统计量基于原始的最小二乘估计量和相应的异方差一致性协方差矩阵估计量。当所提出的方法同时应用于仿真和实际示例时,我们在整个过程中使用原始最小二乘法作为比较。结果暗示了该模型在异方差回归分析中的实用性和有效性。

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