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Convergence Rate of Strong Consistency of the Maximum Likelihood Estimator in Exponential Family Nonlinear Models

机译:指数族非线性模型中最大似然估计的强一致性的收敛速度

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摘要

This article proposes some regularity conditions. On the basis of the proposed regularity conditions, we show the strong consistency of the maximum likelihood estimator (MLE) in exponential family nonlinear models (EFNM) and give its convergence rate. In an important case, we obtain the convergence rate O(n~(-1/2)(log log n)~(1/2))—the rate as that in the Law of the Iterated Logarithm (LIL) for iid partial sums and thus cannot be improved anymore.
机译:本文提出了一些规律性条件。在提出的规则性条件的基础上,我们展示了指数族非线性模型(EFNM)中最大似然估计器(MLE)的强一致性,并给出了其收敛速度。在重要的情况下,我们获得收敛速度O(n〜(-1/2)(log log n)〜(1/2)),即iid部分的对数定律(LIL)中的比率总和,因此无法再进行改进。

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