Literature DB >> 16220462

Checking stationarity of the incidence rate using prevalent cohort survival data.

Masoud Asgharian1, David B Wolfson, Xun Zhang.   

Abstract

When survival data are collected as part of a prevalent cohort study with follow-up, the recruited cases have already experienced their initiating event, say onset of a disease, and consequently the incidence process is only partially observed. Nevertheless, there are good reasons for interest in certain features of the underlying incidence process, for example whether or not it is stationary. Indeed, the well known relationship between incidence and prevalence, often used by epidemiologists, requires stationarity of the incidence rate for its validity. Also, the statistician can exploit stationarity of the incidence process by improving the efficiency of estimators in a prevalent cohort survival analysis. In addition, whether the incident rate is stationary is often in itself of central importance to medical and other researchers. We present here a necessary and sufficient condition for stationarity of the underlying incidence process, which uses only survival observations, possibly right censored, from a prevalent cohort study with follow-up. This leads to a simple graphical means of checking for the stationarity of the underlying incidence times by comparing the plots of two Kaplan-Meier estimates that are based on partially observed incidence times and follow-up survival data. We use our method to discuss the incidence rate of dementia in Canada between 1971 and 1991. Copyright 2006 John Wiley & Sons, Ltd.

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Year:  2006        PMID: 16220462     DOI: 10.1002/sim.2326

Source DB:  PubMed          Journal:  Stat Med        ISSN: 0277-6715            Impact factor:   2.373


  20 in total

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2.  A formal test for the stationarity of the incidence rate using data from a prevalent cohort study with follow-up.

Authors:  Vittorio Addona; David B Wolfson
Journal:  Lifetime Data Anal       Date:  2006-08-18       Impact factor: 1.588

3.  Likelihood approaches for the invariant density ratio model with biased-sampling data.

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4.  Composite Partial Likelihood Estimation Under Length-Biased Sampling, With Application to a Prevalent Cohort Study of Dementia.

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Journal:  J Am Stat Assoc       Date:  2012-09-01       Impact factor: 5.033

5.  Semiparametric likelihood inference for left-truncated and right-censored data.

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Journal:  Biostatistics       Date:  2015-03-21       Impact factor: 5.899

6.  Parametric modelling of prevalent cohort data with uncertainty in the measurement of the initial onset date.

Authors:  J H McVittie; D B Wolfson; D A Stephens
Journal:  Lifetime Data Anal       Date:  2019-08-02       Impact factor: 1.588

7.  Simple and fast overidentified rank estimation for right-censored length-biased data and backward recurrence time.

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Journal:  Biometrics       Date:  2017-05-15       Impact factor: 2.571

8.  Analyzing Length-biased Data with Semiparametric Transformation and Accelerated Failure Time Models.

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Review 9.  Nonparametric and semiparametric regression estimation for length-biased survival data.

Authors:  Yu Shen; Jing Ning; Jing Qin
Journal:  Lifetime Data Anal       Date:  2016-04-16       Impact factor: 1.588

10.  Imputation for semiparametric transformation models with biased-sampling data.

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Journal:  Lifetime Data Anal       Date:  2012-08-18       Impact factor: 1.588

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