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Taylor quasi-likelihood for limited generalized linear models

机译:泰勒准 - 有限的广义线性模型的可能性

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摘要

It is a major research topic of limited generalized linear models, namely, generalized linear models with limited dependent variables. The models are developed in many research fields. However, quasi-likelihood estimation of the models is an unresolved issue, due to including limited dependent variables. We propose a novel quasi-likelihood, called Taylor quasi-likelihood, to handle with the unified estimation problem of the limited models. It is based on Taylor expansion of distribution function or likelihood function. We also extend the likelihood to a generalized version and an adaptive version and propose a distributed procedure to obtain the likelihood estimator. In low-dimensional setting, we give selection criteria for the proposed method and make arguments for the consistency and asymptotic normality of the estimator. In high-dimensional setting, we discuss feature selection and oracle properties of the proposed method. Simulation results confirm the advantages of the proposed method.
机译:它是通用线性模型有限的主要研究课题,即具有有限的依赖变量的广义线性模型。该模型是在许多研究领域开发的。然而,由于包括有限的依赖变量,模型的准可能性估计是一个未解决的问题。我们提出了一种新的准可能性,称为泰勒准可能性,以处理有限型号的统一估计问题。它基于泰勒的分布函数或似然函数的扩展。我们还将可能性扩展到广义版本和Adaptive版本,并提出了分布式过程以获得似然估计器。在低维设置中,我们为所提出的方法提供选择标准,并对估算器的一致性和渐近常态进行论点。在高维设置中,我们讨论所提出的方法的特征选择和Oracle属性。仿真结果证实了该方法的优势。

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