<p>Dealing with excess zeros often poses challenges in model fitting when using traditional Poisson or other count regression models. To address these issues, hurdle (HP) and zero-inflated Poisson (ZIP) models offer alternative approaches. Specifically, the HP model separates the data into two distinct components: the hurdle and the non-zero count components, enabling separate modeling and estimation. This structure is particularly well-suited for the integration of shrinkage techniques, such as LASSO, to facilitate effective variable selection. The proposed hurdle LASSO (HP LASSO) not only produces a selection path and yields accurate results, but also demonstrates applicability to ZIP data under certain conditions in simulation studies. Moreover, the HP LASSO demonstrates practical efficacy in real-life scenarios, as evidenced by applications to the horseshoe crabs and traffic incidents datasets.</p>

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On the use of the hurdle LASSO for modeling excess zero count data

  • Yang-Li Liao,
  • Chun-Yen Chen

摘要

Dealing with excess zeros often poses challenges in model fitting when using traditional Poisson or other count regression models. To address these issues, hurdle (HP) and zero-inflated Poisson (ZIP) models offer alternative approaches. Specifically, the HP model separates the data into two distinct components: the hurdle and the non-zero count components, enabling separate modeling and estimation. This structure is particularly well-suited for the integration of shrinkage techniques, such as LASSO, to facilitate effective variable selection. The proposed hurdle LASSO (HP LASSO) not only produces a selection path and yields accurate results, but also demonstrates applicability to ZIP data under certain conditions in simulation studies. Moreover, the HP LASSO demonstrates practical efficacy in real-life scenarios, as evidenced by applications to the horseshoe crabs and traffic incidents datasets.