Lasso is convex and fast but biased; SCAD and MCP reduce bias but are non-convex and slower, so method choice depends on context.
Enhancing Robustness of Gradient-Boosted Decision Trees through One-Hot Encoding and Regularization
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abstract
Gradient-boosted decision trees (GBDT) are widely used and highly effective machine learning approach for tabular data modeling. However, their complex structure may lead to low robustness against small covariate perturbation in unseen data. In this study, we apply one-hot encoding to convert a GBDT model into a linear framework, through encoding of each tree leaf to one dummy variable. This allows for the use of linear regression techniques, plus a novel risk decomposition for assessing the robustness of a GBDT model against covariate perturbations. We propose to enhance the robustness of GBDT models by refitting their linear regression forms with $L_1$ or $L_2$ regularization. Theoretical results are obtained about the effect of regularization on the model performance and robustness. It is demonstrated through numerical experiments that the proposed regularization approach can enhance the robustness of the one-hot-encoded GBDT models.
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A Short Note of Comparison between Convex and Non-convex Penalized Likelihood
Lasso is convex and fast but biased; SCAD and MCP reduce bias but are non-convex and slower, so method choice depends on context.