Literature DB >> 26384517

A regression method for modelling geometric rates.

Matteo Bottai1.   

Abstract

The occurrence of an event of interest over time is often summarized by the incidence rate, defined as the average number of events per person-time. This type of rate applies to events that may occur repeatedly over time on any given subject, such as infections, and Poisson regression represents a natural regression method for modelling the effect of covariates on it. However, for events that can occur only once, such as death, the geometric rate may be a better summary measure. The geometric rate has long been utilized in demography for studying the growth of populations and in finance to compute compound interest on capital. This type of rate, however, is virtually unknown to medical research. This may be partly a consequence of the lack of a regression method for it. This paper describes a regression method for modelling the effect of covariates on the geometric rate. The described method is based on applying quantile regression to a transform of the time-to-event variable. The proposed method is used to analyze mortality in a randomized clinical trial and in an observational epidemiological study.

Entities:  

Keywords:  Incidence; life tables; quantile regression; survival analysis; transformations

Mesh:

Year:  2015        PMID: 26384517     DOI: 10.1177/0962280215606474

Source DB:  PubMed          Journal:  Stat Methods Med Res        ISSN: 0962-2802            Impact factor:   3.021


  2 in total

1.  ASO Authors Reflections: Patient Age and Survival After Surgery for Esophageal Cancer.

Authors:  Giola Santoni; Jesper Lagergren; Matteo Bottai
Journal:  Ann Surg Oncol       Date:  2020-05-29       Impact factor: 5.344

2.  Patient Age and Survival After Surgery for Esophageal Cancer.

Authors:  Jesper Lagergren; Matteo Bottai; Giola Santoni
Journal:  Ann Surg Oncol       Date:  2020-05-28       Impact factor: 5.344

  2 in total

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