2019
DOI: 10.1002/sim.8429
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Extending the mixed‐effects model to consider within‐subject variance for Ecological Momentary Assessment data

Abstract: Ecological Momentary Assessment data present some new modeling opportunities. Typically, there are sufficient data to explicitly model the within-subject (WS) variance, and in many applications, it is of interest to allow the WS variance to depend on covariates as well as random subject effects. We describe a model that allows multiple random effects per subject in the mean model (eg, random location intercept and slopes), as well as random scale in the error variance model. We present an example of the use of… Show more

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Cited by 28 publications
(32 citation statements)
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“…To examine our first objective (i.e., the impact of childhood abuse on affect intensity and variability), we conducted a series of mixed‐effects LSMs. The LSM is an extension of random‐intercept mixed‐effects regression in which log‐linear submodels are included to allow independent predictors of both the between‐ and within‐person variance estimates (Dzubur et al., 2020; Hedeker et al., 2008; Nordgren et al., 2020). In the LSM, the random location (i.e., intercept) reflects the degree to which a participant deviates from the population mean and the random scale (i.e., participant‐specific, within‐person variance term) reflects the degree to which a participant deviates from their own means.…”
Section: Methodsmentioning
confidence: 99%
“…To examine our first objective (i.e., the impact of childhood abuse on affect intensity and variability), we conducted a series of mixed‐effects LSMs. The LSM is an extension of random‐intercept mixed‐effects regression in which log‐linear submodels are included to allow independent predictors of both the between‐ and within‐person variance estimates (Dzubur et al., 2020; Hedeker et al., 2008; Nordgren et al., 2020). In the LSM, the random location (i.e., intercept) reflects the degree to which a participant deviates from the population mean and the random scale (i.e., participant‐specific, within‐person variance term) reflects the degree to which a participant deviates from their own means.…”
Section: Methodsmentioning
confidence: 99%
“…Equations () to () correspond with the MELS as suggested in References 6, 8, 9, 18, and 19 and also see Reference 20 and when we assume that there is only one Level 1 predictor whose regression weight can vary between persons (as in the linear growth model example), they would match with the MELS for which an ML estimator was derived in Reference 17. A problem with this formulation of the MELS is that the Level 1 residuals may additionally be autocorrelated over time and this is not considered in the model.…”
Section: Mixed‐effects Location Scale Modelmentioning
confidence: 96%
“…Furthermore, a Bayesian approach is used in all cases to estimate the model parameters. The reason for the latter is that a maximum likelihood (ML) estimator for the MELS—at least to our knowledge—has so far only been derived for the case of a mixed‐effects model in which the intercept and the weight of a single Level 1 predictor is allowed to vary between participants (see Reference 17). Thus, if researchers want to use an ML estimator for the MELS, they then can currently estimate no model in which the weights of several predictors vary between individuals, in which the errors are autocorrelated, and/or in which there are also between‐person differences in this autocorrelation.…”
Section: Introductionmentioning
confidence: 99%
“…A two-stage data analysis approach using the MixWILD program was applied in the current study, in which the random effects estimated at the first stage were used as predictors in a second-stage model [17,18]. Specifically, statistical models examined whether random subject effects (i.e., intercept and slope) of MVPA minutes surrounding the EMA prompt (during baseline) predicted future average daily MVPA minutes (at 6 month follow-up).…”
Section: Statistical Modelmentioning
confidence: 99%
“…To date, statistical models have been limited in their ability to test whether subject-level slopes (i.e., within-subject associations between time-varying predictors and time-varying outcomes) are associated with subject-level outcomes (e.g., overall physical activity levels or the presence of a disease) using intensive longitudinal data. The recent development of a two-stage joint modeling approach combining a mixed-effects model (at Stage 1) with a single-level linear regression model (at Stage 2) using the MixWILD program enables the identification of subject-level parameters (i.e., random effects) to predict health outcomes at the same subject level [17,18]. MixWILD is an opensource and user-friendly program (with point-andclick graphical user interface) available to the public for analyzing intensive longitudinal data (available at https://reach-lab.github.io/MixWildGUI/).…”
Section: Introductionmentioning
confidence: 99%