Separating between‐ and within‐cluster covariate effects by using conditional and partitioning methods
By J. Neuhaus, Charles E. McCulloch. 2006
218 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/7cfb61718b30a7ca9135463a6b9d764ffa365d1a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- J. Merlo
- Peter C. Austin
- J. Neuhaus
- Charles E. McCulloch
- Denise Draper
- Walter W. Stroup
- Eric P. Xing
- Haohan Wang
In Statistics and Probability
- Peter C. Austin
- J. Merlo
- J. Neuhaus
- Charles E. McCulloch
- Denise Draper
- Walter W. Stroup
- Eric P. Xing
- Haohan Wang
Citations in the corpus
- Intermediate and advanced topics in multilevel logistic regression analysis (2017, background): “Ignoring such a correlation can lead to inconsistent estimation of the regression parameters [20].”
- Misspecifying the Shape of a Random Effects Distribution: Why Getting It Wrong May Not Matter (2011, background): “First, Neuhaus and McCulloch (2006) show that use of conditional likelihood methods and methods that separate covariates into between and within components eliminate or reduce bias for the within-cluster covariate in the situation where the random effects are associated with the covariates.”
- A general multilevel SEM framework for assessing multilevel mediation. (2010, unknown): “…same way that few indicators and low communalities can bias relationships among latent variables in factor analysis, few Level-1 units and a low intraclass correlation (ICC) can bias Between effects (Asparouhov & Muthe´n, 2006; Lu¨dtke et al., 2008; Mancl et al., 2000; Neuhaus & McCulloch, 2006).”