On the second-order properties of empirical likelihood with moment restrictions
By Songxi Chen, Hengjian Cui. 2007
93 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/f920c1f1f4f30b82dd0c08860ade3d962e331c2b
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In Control and Systems Engineering
In Statistics and Probability
Citations in the corpus
- Empirical likelihood on the full parameter space (2013, background): “These are also assumptions under which the OEL for the mean is Bartlett correctable [DiCiccio, Hall and Romano (1988), Chen and Cui (2007)].”
- High dimensional generalized empirical likelihood for moment restrictions with dependent data (2013, methodology): “Among these methods, some members of the GEL (especially the EL) have the attractive properties of the Wilks’ theorem (Owen, 1988, 1990; Qin and Lawless, 1994), Bartlett correction (Chen and Cui, 2006, 2007), and a smaller second order bias (Newey and Smith, 2004; Anatolyev, 2005). See Owen (2001), ”
- A review on empirical likelihood methods for regression (2009, methodology): “adjustment to the mean leads to improvement in (16) by one order of magnitude (DiCiccio et al. 1991; Chen 1993; and Chen and Cui 2007 ) so that”
- EMPIRICAL LIKELIHOOD FOR ESTIMATING EQUATIONS WITH MISSING VALUES (2009, background): “Chen and Cui [5] show that the empirical likelihood of [23] is Bartlett correctable, indicating that the empirical likelihood has this delicate second-order property of the conventional likelihood more generally than previously anticipated.”
- A Test for model specification of diffusion processes (2007, background): “Chen and Cui [10] showed that the EL admits Bartlett correction under this general framework.”
- ADJUSTED EMPIRICAL LIKELIHOOD WITH HIGH-ORDER PRECISION (2010, methodology): “Instead, Chen and Cui (2007) proposed a bootstrap estimate.”