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Convergence Rate of K-Step Maximum Likelihood Estimate in Semiparametric Models

机译:半参数中K阶最大似然估计的收敛速度   楷模

摘要

We suggest an iterative approach to computing K-step maximum likelihoodestimates (MLE) of the parametric components in semiparametric models based ontheir profile likelihoods. The higher order convergence rate of K-step MLEmainly depends on the precision of its initial estimate and the convergencerate of the nuisance functional parameter in the semiparametric model.Moreover, we can show that the K-step MLE is as asymptotically efficient as theregular MLE after a finite number of iterative steps. Our theory is verifiedfor several specific semiparametric models. Simulation studies are alsopresented to support these theoretical results.
机译:我们建议一种迭代方法,根据其轮廓似然来计算半参数模型中参数分量的K步最大似然估计(MLE)。在半参数模型中,K阶MLE的较高阶收敛速度主要取决于其初始估计的精度和讨厌的功能参数的收敛速度,此外,我们可以证明K阶MLE在渐近有效后与常规MLE一样渐近有效。有限数量的迭代步骤。我们的理论已经针对几种特定的半参数模型进行了验证。还提供了仿真研究来支持这些理论结果。

著录项

  • 作者

    Cheng, Guang;

  • 作者单位
  • 年度 2007
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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