Joint analysis of stochastic processes with application to smoking patterns and insomnia

This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., ‘cure’). We use a generalized linear mixed‐effects model and a stochastic mixed‐effects model for the longitu...

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Published inStatistics in medicine Vol. 32; no. 29; pp. 5133 - 5144
Main Author Luo, Sheng
Format Journal Article
LanguageEnglish
Published England Blackwell Publishing Ltd 20.12.2013
Wiley Subscription Services, Inc
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Online AccessGet full text
ISSN0277-6715
1097-0258
1097-0258
DOI10.1002/sim.5906

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Abstract This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., ‘cure’). We use a generalized linear mixed‐effects model and a stochastic mixed‐effects model for the longitudinal measurements of insomnia symptom and for the smoking cessation process, respectively. We link these two models together via the latent random effects. We develop a Bayesian framework and Markov Chain Monte Carlo algorithm to obtain the parameter estimates. We formulate and compute the likelihood functions involving time‐dependent covariates. We explore the within‐subject correlation between insomnia and smoking processes. We apply the proposed methodology to simulation studies and the motivating dataset, that is, the Alpha‐Tocopherol, Beta‐Carotene Lung Cancer Prevention study, a large longitudinal cohort study of smokers from Finland. Copyright © 2013 John Wiley & Sons, Ltd.
AbstractList This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., 'cure'). We use a generalized linear mixed-effects model and a stochastic mixed-effects model for the longitudinal measurements of insomnia symptom and for the smoking cessation process, respectively. We link these two models together via the latent random effects. We develop a Bayesian framework and Markov Chain Monte Carlo algorithm to obtain the parameter estimates. We formulate and compute the likelihood functions involving time-dependent covariates. We explore the within-subject correlation between insomnia and smoking processes. We apply the proposed methodology to simulation studies and the motivating dataset, that is, the Alpha-Tocopherol, Beta-Carotene Lung Cancer Prevention study, a large longitudinal cohort study of smokers from Finland.
This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., ‘cure’). We use a generalized linear mixed‐effects model and a stochastic mixed‐effects model for the longitudinal measurements of insomnia symptom and for the smoking cessation process, respectively. We link these two models together via the latent random effects. We develop a Bayesian framework and Markov Chain Monte Carlo algorithm to obtain the parameter estimates. We formulate and compute the likelihood functions involving time‐dependent covariates. We explore the within‐subject correlation between insomnia and smoking processes. We apply the proposed methodology to simulation studies and the motivating dataset, that is, the Alpha‐Tocopherol, Beta‐Carotene Lung Cancer Prevention study, a large longitudinal cohort study of smokers from Finland. Copyright © 2013 John Wiley & Sons, Ltd.
This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., 'cure'). We use a generalized linear mixed-effects model and a stochastic mixed-effects model for the longitudinal measurements of insomnia symptom and for the smoking cessation process, respectively. We link these two models together via the latent random effects. We develop a Bayesian framework and Markov Chain Monte Carlo algorithm to obtain the parameter estimates. We formulate and compute the likelihood functions involving time-dependent covariates. We explore the within-subject correlation between insomnia and smoking processes. We apply the proposed methodology to simulation studies and the motivating dataset, that is, the Alpha-Tocopherol, Beta-Carotene Lung Cancer Prevention study, a large longitudinal cohort study of smokers from Finland.This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., 'cure'). We use a generalized linear mixed-effects model and a stochastic mixed-effects model for the longitudinal measurements of insomnia symptom and for the smoking cessation process, respectively. We link these two models together via the latent random effects. We develop a Bayesian framework and Markov Chain Monte Carlo algorithm to obtain the parameter estimates. We formulate and compute the likelihood functions involving time-dependent covariates. We explore the within-subject correlation between insomnia and smoking processes. We apply the proposed methodology to simulation studies and the motivating dataset, that is, the Alpha-Tocopherol, Beta-Carotene Lung Cancer Prevention study, a large longitudinal cohort study of smokers from Finland.
This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., “cure”). A generalized linear mixed-effects model is used for the longitudinal measurements of insomnia symptom and a stochastic mixed-effects model is used for the smoking cessation process. These two models are linked together via the latent random effects. A Bayesian framework and Markov Chain Monte Carlo algorithm are developed to obtain the parameter estimates. The likelihood functions involving time-dependent covariates are formulated and computed. The within-subject correlation between insomnia and smoking processes is explored. The proposed methodology is applied to simulation studies and the motivating dataset, i.e., the Alpha-Tocopherol, Beta-Carotene (ATBC) Lung Cancer Prevention study, a large longitudinal cohort study of smokers from Finland.
This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent permanent quitting state (i.e., 'cure'). We use a generalized linear mixed-effects model and a stochastic mixed-effects model for the longitudinal measurements of insomnia symptom and for the smoking cessation process, respectively. We link these two models together via the latent random effects. We develop a Bayesian framework and Markov Chain Monte Carlo algorithm to obtain the parameter estimates. We formulate and compute the likelihood functions involving time-dependent covariates. We explore the within-subject correlation between insomnia and smoking processes. We apply the proposed methodology to simulation studies and the motivating dataset, that is, the Alpha-Tocopherol, Beta-Carotene Lung Cancer Prevention study, a large longitudinal cohort study of smokers from Finland. [PUBLICATION ABSTRACT]
Author Luo, Sheng
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  email: Correspondence to: Sheng Luo, Division of Biostatistics University of Texas School of Public Health 1200 Pressler St Houston Texas 77030 U.S.A., sheng.t.luo@uth.tmc.edu
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10.1176/ajp.136.10.1257
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References_xml – reference: Mellinger GD, Balter MB, Uhlenhuth EH. Insomnia and its treatment. Prevalence and correlates. Archives of General Psychiatry 1985; 42:225-232.
– reference: Wetter DW, Young TB. The relation between cigarette smoking and sleep disturbance. Preventive Medicine 1994; 23:328-334.
– reference: Diggle PJ, Heagerty P, Liang KY, Zeger SL. Analysis of Longitudinal Data. Oxford University Press, 2002.
– reference: Song X, Davidian M, Tsiatis AA. A semiparametric likelihood approach to joint modeling of longitudinal and time-to-event data. Biometrics 2002; 58(4):742-753.
– reference: Ford DE, Kamerow DB. Epidemiologic study of sleep disturbances and psychiatric disorders. An opportunity for prevention?. The Journal of American Medical Association 1989; 262:1479-1484.
– reference: Luo S, Crainiceanu CM, Louis TA, Chatterjee N. Bayesian inference for smoking cessation with a latent cure state. Biometrics 2009; 65:970-978.
– reference: Hughes JR. Effects of abstinence from tobacco: valid symptoms and time course. Nicotine & Tobacco Research 2007; 9:315-327.
– reference: Group AS. Incidence of cancer and mortality following α-tocopherol and β-carotene supplementation. Journal of American Medical Association 2003; 290(4):476-485.
– reference: Kalbfleisch JD, Prentice RL. The Statistical Analysis of Failure Time Data. John Wiley & Sons, 2002.
– reference: Zeng D, Cai J. Asymptotic results for maximum likelihood estimators in joint analysis of repeated measurements and survival time. The Annals of Statistics 2005; 33(5):2132-2163.
– reference: Luo S, Crainiceanu CM, Louis TA, Chatterjee N. Analysis of smoking cessation patterns using a stochastic mixed-effects model with a latent cured state. Journal of the American Statistical Association 2008; 103:1002-13.
– reference: Bixler EO, Kales A, Soldatos CR, Kales JD, Healey S. Prevalence of sleep disorders in the Los Angeles metropolitan area. The American Journal of Psychiatry 1979; 136:1257-1262.
– reference: Prochaska JO, DiClemente CC. Stages and processes of self-change of smoking: toward an integrative model of change. Journal of Consulting and Clinical Psychology 1983; 31:390-395.
– reference: Anderson T. An Introduction to Multivariate Statistical Analysis, 3rd edn. John Wiley & Sons, 2003.
– reference: Heagerty PJ, Kurland BF. Misspecified maximum likelihood estimates and generalised linear mixed models. Biometrika 2001; 88(4):973.
– reference: Li Y, Wileyto EP, Heitjan DF. Prediction of individual long-term outcomes in smoking cessation trials using frailty models. Biometrics 2011; 67:1321-1329.
– reference: Zeger SL, Liang KY. Feedback models for discrete and continuous time series. Statistica Sinica 1991; 1:51-64.
– reference: Gelman A, Carlin J, Stern H, Rubin D. Bayesian Data Analysis. CRC press, 2004.
– reference: Li Y, Wileyto EP, Heitjan DF. Modeling smoking cessation data with alternating states and a cure fraction using frailty models. Statistics in Medicine 2010; 29(6):627-638.
– reference: Phillips B, Mannino DM. Do insomnia complaints cause hypertension or cardiovascular disease?. Journal of Clinical Sleep Medicine 2007; 3:489-94.
– reference: Daniels MJ, Zhao YD. Modelling the random effects covariance matrix in longitudinal data. Statistics in Medicine 2003; 22(10):1631-1647.
– reference: Molenberghs G, Verbeke G. Models for Discrete Longitudinal Data. Springer Verlag, 2005.
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  article-title: Prediction of individual long‐term outcomes in smoking cessation trials using frailty models
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  article-title: The relation between cigarette smoking and sleep disturbance
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  article-title: Bayesian inference for smoking cessation with a latent cure state
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Snippet This article proposes a joint modeling framework for longitudinal insomnia measurements and a stochastic smoking cessation process in the presence of a latent...
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SubjectTerms Bayes
Bayes Theorem
Bayesian analysis
Cohort Studies
Computer Simulation
cure model
Finland
Humans
Insomnia
joint modeling
Longitudinal Studies
Markov analysis
MCMC
mixed-effects model
Models, Statistical
Monte Carlo simulation
Parameter estimation
recurrent events
Sleep Initiation and Maintenance Disorders - psychology
Smoking cessation
Smoking Cessation - psychology
Stochastic Processes
Title Joint analysis of stochastic processes with application to smoking patterns and insomnia
URI https://api.istex.fr/ark:/67375/WNG-7PDP5HH8-C/fulltext.pdf
https://onlinelibrary.wiley.com/doi/abs/10.1002%2Fsim.5906
https://www.ncbi.nlm.nih.gov/pubmed/23913574
https://www.proquest.com/docview/1458633098
https://www.proquest.com/docview/1450194627
https://pubmed.ncbi.nlm.nih.gov/PMC3856619
Volume 32
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