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qmodel: A command for fitting parametric quantile models

Author

Listed:
  • Matteo Bottai

    (Karolinska Institutet)

  • Nicola Orsini

    (Karolinska Institutet)

Abstract

In this article, we introduce the qmodel command, which fits para- metric models for the conditional quantile function of an outcome variable given covariates. Ordinary quantile regression, implemented in the qreg command, is a popular, simple type of parametric quantile model. It is widely used but known to yield erratic estimates that often lead to uncertain inferences. Parametric quantile models overcome these limitations and extend modeling of conditional quantile functions beyond ordinary quantile regression. These models are flexible and ef- ficient. qmodel can estimate virtually any possible linear or nonlinear parametric model because it allows the user to specify any combination of qmodel-specific built-in functions, standard mathematical and statistical functions, and substi- tutable expressions. We illustrate the potential of parametric quantile models and the use of the qmodel command and its postestimation commands through real- and simulated-data examples that commonly arise in epidemiological and pharmacological research. In addition, this article may give insight into the close connection that exists between quantile functions and the true mathematical laws that generate data. Copyright 2019 by StataCorp LP.

Suggested Citation

  • Matteo Bottai & Nicola Orsini, 2019. "qmodel: A command for fitting parametric quantile models," Stata Journal, StataCorp LP, vol. 19(2), pages 261-293, June.
  • Handle: RePEc:tsj:stataj:v:19:y:2019:i:2:p:261-293
    DOI: 10.1177/1536867X19854002
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    Cited by:

    1. Borgen, Nicolai T. & Haupt, Andreas & Wiborg, Øyvind N., 2021. "Flexible and fast estimation of quantile treatment effects: The rqr and rqrplot commands," SocArXiv 4vquh, Center for Open Science.
    2. Gao, Suhao & Yu, Zhen, 2023. "Parametric expectile regression and its application for premium calculation," Insurance: Mathematics and Economics, Elsevier, vol. 111(C), pages 242-256.

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