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Two-stage method based on local polynomial fitting for a linear heteroscedastic regression model and its application in economics

机译:线性多项式回归模型的基于局部多项式拟合的两阶段方法及其在经济学中的应用

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摘要

We introduce the extension of local polynomial fitting to the linear heteroscedastic regression model. Firstly, the local polynomial fitting is applied to estimate heteroscedastic function, then the coefficients of regression model are obtained by using generalized least squares method. One noteworthy feature of our approach is that we avoid the testing for heteroscedasticity by improving the traditional two-stage method. Due to nonparametric technique of local polynomial estimation, we do not need to know the heteroscedastic function. Therefore, we can improve the estimation precision, when the heteroscedastic function is unknown. Furthermore, we focus on comparison of parameters and reach an optimal fitting. Besides, we verify the asymptotic normality of parameters based on numerical simulations. Finally, this approach is applied to a case of economics, and it indicates that our method is surely effective in finite-sample situations.
机译:我们将局部多项式拟合的扩展引入线性异方差回归模型。首先利用局部多项式拟合估计异方差函数,然后采用广义最小二乘法求出回归模型的系数。我们方法的一个值得注意的特征是,通过改进传统的两阶段方法,我们避免了异方差测试。由于局部多项式估计的非参数技术,我们不需要知道异方差函数。因此,当异方差函数未知时,我们可以提高估计精度。此外,我们专注于参数比较并达到最佳拟合。此外,我们基于数值模拟验证了参数的渐近正态性。最后,该方法应用于经济学案例,它表明我们的方法在有限样本情况下肯定有效。

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