首页> 美国卫生研究院文献>other >Weighted Quantile Regression for AR model with Infinite Variance Errors
【2h】

Weighted Quantile Regression for AR model with Infinite Variance Errors

机译:具有无限差异误差的AR模型的加权分位数回归

代理获取
本网站仅为用户提供外文OA文献查询和代理获取服务,本网站没有原文。下单后我们将采用程序或人工为您竭诚获取高质量的原文,但由于OA文献来源多样且变更频繁,仍可能出现获取不到、文献不完整或与标题不符等情况,如果获取不到我们将提供退款服务。请知悉。

摘要

Autoregressive (AR) models with finite variance errors have been well studied. This paper is concerned with AR models with heavy-tailed errors, which is useful in various scientific research areas. Statistical estimation for AR models with infinite variance errors is very different from those for AR models with finite variance errors. In this paper, we consider a weighted quantile regression for AR models to deal with infinite variance errors. We further propose an induced smoothing method to deal with computational challenges in weighted quantile regression. We show that the difference between weighted quantile regression estimate and its smoothed version is negligible. We further propose a test for linear hypothesis on the regression coefficients. We conduct Monte Carlo simulation study to assess the finite sample performance of the proposed procedures. We illustrate the proposed methodology by an empirical analysis of a real-life data set.
机译:具有有限方差误差的自回归(AR)模型已得到很好的研究。本文涉及具有重尾误差的AR模型,在各种科学研究领域中都非常有用。具有无限方差误差的AR模型的统计估计与具有有限方差误差的AR模型的统计估计非常不同。在本文中,我们考虑了AR模型的加权分位数回归,以处理无限方差误差。我们进一步提出了一种诱导平滑方法来处理加权分位数回归中的计算挑战。我们表明加权分位数回归估计与其平滑版本之间的差异可以忽略不计。我们进一步提出了关于回归系数线性假设的检验。我们进行了蒙特卡洛模拟研究,以评估所提出程序的有限样本性能。我们通过对现实生活中的数据集进行实证分析来说明所提出的方法。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
代理获取

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号