
doi: 10.1002/sim.6065
pmid: 24338916
Renal disease is one of the common complications of diabetes, especially for Asian populations. Moreover, cardiovascular and renal diseases share common risk factors. This paper proposes a latent variable model with nonparametric interaction effects of latent variables for a study based on the Hong Kong Diabetes Registry, which was established in 1995 as part of a continuous quality improvement program at the Prince of Wales Hospital in Hong Kong. Renal outcome (outcome latent variable) is regressed in terms of cardiac function and diabetes (explanatory latent variables) through an additive structural equation formulated using a series of unspecified univariate and bivariate smooth functions. The Bayesian P‐splines approach, along with a Markov chain Monte Carlo algorithm, is proposed to estimate smooth functions, unknown parameters, and latent variables in the model. The performance of the developed methodology is demonstrated via a simulation study. The effect of the nonparametric interaction of cardiac function and diabetes on renal outcome is investigated using the proposed methodology. Copyright © 2013 John Wiley & Sons, Ltd.
Blood Glucose, latent variables, Models, Statistical, Bayesian P-splines, Heart Diseases, nonparametric interaction effects, Bayes Theorem, Markov Chains, Applications of statistics to biology and medical sciences; meta analysis, Data Interpretation, Statistical, Hong Kong, Humans, semiparametric models, Computer Simulation, Renal Insufficiency, Chronic, Monte Carlo Method, MCMC algorithm
Blood Glucose, latent variables, Models, Statistical, Bayesian P-splines, Heart Diseases, nonparametric interaction effects, Bayes Theorem, Markov Chains, Applications of statistics to biology and medical sciences; meta analysis, Data Interpretation, Statistical, Hong Kong, Humans, semiparametric models, Computer Simulation, Renal Insufficiency, Chronic, Monte Carlo Method, MCMC algorithm
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