By Diggle-Kenward, do you mean missingness that is a function of the variable which has missingness? If so, yes. If not, please send me the article describing the model.
V X posted on Wednesday, October 10, 2007 - 3:02 am
Dr. Muthen, I am also interested in learning Mplus to fit Diggle-Kenward selection model and shared-parameter model for nonignorable missing data (that is, missing not at random). Would you provide some Mplus code examples?
I think Diggle-Kenward consider missingness as a function of the (latent) response variables y - what you would have observed if if wasn't missing. You could use DATA MISSING to create binary missing data indicators and then regress those "u's" on the "y's" that have missingness by regular ON statements (y on u). I am not familiar with the term "shared-parameter model".
Dr Muthen, You said "for individuals who have missing data on y, the y variable is a latent variable". Do you mean that by creating a latent variable CY like the figure in slide 6 of your Lecture 17, we can fit a nonignorable missingness model with missing Y?
No, it is not. But a new missing data paper will be posted within short which discusses alternative models for non-ignorable missing data and you can then request the Mplus setups for those analyses.
Tim Stump posted on Friday, April 20, 2012 - 3:01 pm
I have a cohort of type II diabetes adolescents with hemoglobin a1c collected at baseline (prior to high school graduation), 3, 6, 9, and 12 month time pts. We know that our a1c outcome does not satisfy MAR assumption because we could not get all chart review data from physicians offices after adolescents left home. Baseline a1c is not missing, but missing increases over time. The cohort is relatively small with 180 subjects, but would like to explore some of the models outlined in "Growth Modeling With Nonignorable Dropout: Alternative Analyses of the STAR*D Antidepressant Trial". Our goal is simply to model a1c over time and see if trajectory is different for a couple of binary covariates and if missing a1c influences trajectory. Would have you any suggestions as to which type of NMAR model would work better with our small sample?
I am looking for a way to model non-ignorable missing data in a LCA model.
Case is I have 3 variables, each representing the age at onset of a 3-stage process. As stages 2 and 3 are only possible if the previous one has been reached, missing data on stage 2 and/or stage 3 are non-ignorable. The missing data structure looks like a monotone missing pattern, except that they are not dropout: the missing data are informative that the next stage was not reached and I want to include this information in the model.
Structure of the database is : s1 s2 s3 9 12 13 12 14 17 14 15 . 11 16 . 13 . . 17 . .
Do you have any advice on how to implement such a model in Mplus? The closest I found is the Diggle-Kenward selection model (Ex. 11.3), but there are no i, s, q components in what I model...
So you have an LCA based on 3 cont's variables. Does s1 predict missingness on s2 and s3 and s1 is always observed, so MAR? Regarding non-ignorable, are you saying that the values that would have been observed for s2 and s3 predict their missingness?
I think I would need to understand the setting better to help you and that goes beyond Mplus Discussion. You may want to ask on SEMNET. You want to make clear why LCA is of interest to you (why mixtures?) and why you want to model trajectories (trajectories of what?). Two comments: Selection modeling of missing data like Diggle-Kenward can be done without a growth model; survival modeling might be relevant given that you want to model age at which the events happened (perhaps multivariate survival; see the Masyn dissertation on our website).