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Minimum phi-divergence estimators for multinomial logistic regression with complex sample design

机译:复杂样本设计的多项逻辑回归的最小phi-发散估计量

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摘要

This article develops the theoretical framework needed to study the multinomial regression model for complex sample design with pseudo-minimum phi-divergence estimators. The numerical example and the simulation study propose new estimators for the parameter of the logistic regression with overdispersed multinomial distributions for the response variables, the pseudo-minimum Cressie-Read divergence estimators, as well as new estimators for the intra-cluster correlation coefficient. The simulation study shows that the Binder's method for the intra-cluster correlation coefficient exhibits an excellent performance when the pseudo-minimum Cressie-Read divergence estimator, with , is plugged.
机译:本文建立了研究具有伪最小phi-散度估计量的复杂样本设计的多项式回归模型所需的理论框架。数值算例和仿真研究为响应变量的过分布多项式分布的逻辑回归参数提供了新的估计器,伪最小Cressie-Read散度估计器以及集群内相关系数的新估计器。仿真研究表明,当插入具有的伪最小Cressie-Read发散估计量时,用于群集内相关系数的Binder方法表现出出色的性能。

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