A robust pairwise likelihood method for incomplete longitudinal binary data arising in clusters
By Grace Y. Yi, Leilei Zeng, Richard J. Cook. 2011
52 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/18d9370c4c1b0b2b037d3b6521bfd6e9581b48ff
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
In Statistics and Probability
- Chandra R. Bhat
- Rajesh Paleti
- Subodh K. Dubey
- Marisol Castro
- Kenneth Train
- William H. Greene
- Stephane Hess
- David A. Hensher
Citations in the corpus
- On the robustness of maximum composite likelihood estimate (2011, unknown): “Recent papers discussing this include Yi et al. (2011), Molenberghs et al. (2011) and He and Yi (2011).”
- The Composite Marginal Likelihood (CML) Inference Approach with Applications to Discrete and Mixed Dependent Variable Models (2014, background): “While this is stated in many papers and should be rather obvious, we provide a formal proof of the unbiasedness of the CML score equations (see also Yi et al., 2011).”
- A New Estimation Approach to Integrate Latent Psychological Constructs in Choice Modeling (2014, methodology): “…normally distributed (this is because of the unbiasedness of the CML score function, which is a linear combination of proper score functions associated with the marginal event probabilities forming the composite likelihood; for a formal proof, see Yi et al., 2011 and Xu and Reid, 2011).”
- AN OVERVIEW OF COMPOSITE LIKELIHOOD METHODS (2011, unknown): “In some models the mechanism for missingness does not need to be modelled in the composite likelihood approach (Yi et al., 2009; Yi and He, 2010).”
- A latent variable representation of count data models to accommodate spatial and temporal dependence: application to predicting crash frequency at intersections (2011, methodology): “The properties of the general CML estimator may be derived using the theory of estimating equations (see Cox and Reid, 2004, Yi et al., 2011).”