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广义变点模型方法:在人类免疫缺陷病毒监测和糖尿病数据中的应用。

Methods for generalized change-point models: with applications to human immunodeficiency virus surveillance and diabetes data.

机构信息

Vaccine and Infectious Disease Division, Fred Hutchinson Cancer Research Center, Seattle, Washington.

Division of Public Health, Fred Hutchinson Cancer Research Center, Seattle, Washington.

出版信息

Stat Med. 2020 Apr 15;39(8):1167-1182. doi: 10.1002/sim.8469. Epub 2020 Jan 29.

Abstract

In many epidemiological and biomedical studies, the association between a response variable and some covariates of interest may change at one or several thresholds of the covariates. Change-point models are suitable for investigating the relationship between the response and covariates in such situations. We present change-point models, with at least one unknown change-point occurring with respect to some covariates of a generalized linear model for independent or correlated data. We develop methods for the estimation of the model parameters and investigate their finite-sample performances in simulations. We apply the proposed methods to examine the trends in the reported estimates of the annual percentage of new human immunodeficiency virus (HIV) diagnoses linked to HIV-related medical care within 3 months after diagnosis using HIV surveillance data from the HIV prevention trial network 065 study. We also apply our methods to a dataset from the Pima Indian diabetes study to examine the effects of age and body mass index on the risk of being diagnosed with type 2 diabetes.

摘要

在许多流行病学和生物医学研究中,响应变量与某些感兴趣的协变量之间的关联可能在协变量的一个或多个阈值处发生变化。变化点模型适用于研究响应与协变量之间的关系在这种情况下。我们提出了变化点模型,其中至少有一个未知的变化点与广义线性模型中关于独立或相关数据的某些协变量有关。我们开发了用于估计模型参数的方法,并在模拟中研究了它们的有限样本性能。我们应用所提出的方法来检查使用来自 HIV 预防试验网络 065 研究的 HIV 监测数据报告的与 HIV 相关医疗保健相关的新人类免疫缺陷病毒 (HIV) 诊断年度百分比的趋势。我们还将我们的方法应用于皮马印第安人糖尿病研究的数据集,以研究年龄和体重指数对 2 型糖尿病诊断风险的影响。

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Model-robust inference for continuous threshold regression models.连续阈值回归模型的模型稳健推断
Biometrics. 2017 Jun;73(2):452-462. doi: 10.1111/biom.12623. Epub 2016 Nov 17.
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Smooth random change point models.光滑随机变点模型。
Stat Med. 2011 Mar 15;30(6):599-610. doi: 10.1002/sim.4127. Epub 2010 Dec 16.

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