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Resampling-based efficient shrinkage method for non-smooth minimands

机译:基于重采样的非光滑小人有效收缩方法

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摘要

In many regression models, the coefficients are typically estimated by optimising an objective function with a U-statistic structure. Under such a setting, we propose a simple and general method for simultaneous coefficient estimation and variable selection. It combines an efficient quadratic approximation of the objective function with the adaptive lasso penalty to yield a piecewise-linear regularisation path which can be easily obtained from the fast lars-lasso algorithm. Furthermore, the standard asymptotic oracle properties can be established under general conditions without requiring the covariance assumption (Wang, H., and Leng, C. (2007), 'Unified Lasso Estimation by Least Squares Approximation', Journal of the American Statistical Association, 102, 1039-1048). This approach applies to many semiparametric regression problems. Three examples are used to illustrate the practical utility of our proposal. Numerical results based on simulated and real data are provided.
机译:在许多回归模型中,通常通过优化具有U统计结构的目标函数来估算系数。在这种情况下,我们提出了一种简单而通用的同时系数估计和变量选择的方法。它结合了目标函数的有效二次逼近和自适应套索罚分,以生成分段线性正则化路径,该路径可以从快速lars-lasso算法轻松获得。此外,可以在一般条件下建立标准渐进甲骨文属性,而无需协方差假设(Wang,H.和Leng,C.(2007),“最小二乘近似的统一套索估计”,《美国统计协会杂志》, 102,1039-1048)。这种方法适用于许多半参数回归问题。三个例子用来说明我们提议的实际用途。提供了基于模拟和真实数据的数值结果。

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