Estimation and inference for conditional linear quantile regression models using a convolution smoothed approach. In the low-dimensional setting, efficient gradient-based methods are employed for fitting both a single model and a regression process over a quantile range. Normal-based and (multiplier) bootstrap confidence intervals for all slope coefficients are constructed. In high dimensions, the conquer method is complemented with flexible types of penalties (Lasso, elastic-net, group lasso, sparse group lasso, scad and mcp) to deal with complex low-dimensional structures.
Package details |
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Author | Xuming He [aut], Xiaoou Pan [aut, cre], Kean Ming Tan [aut], Wen-Xin Zhou [aut] |
Maintainer | Xiaoou Pan <xip024@ucsd.edu> |
License | GPL-3 |
Version | 1.3.3 |
URL | https://github.com/XiaoouPan/conquer |
Package repository | View on CRAN |
Installation |
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