Asymptotic Efficiency in Parametric Structural Models with Parameter-Dependent Support
By Keisuke Hirano, J. Porter. 2003
100 citations recorded by the source corpus.
Subfields: Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/267eab5c8e0af678dfa8747788f9ed6051bbac1b
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In Management Science and Operations Research
- Timothy M. Christensen
- Peter Hall
- Elie Tamer
- Xiaohong Chen
- Ping Yu
- Xiaodong Fan
- Jörg Stoye
- Andrés Santos
Citations in the corpus
- Monte Carlo Confidence Sets for Identified Sets (2016, background): “Parameter-dependent support is a feature of certain auction models (e.g., Hirano and Porter (2003), Chernozhukov and Hong (2004)) and some structural models in labor economics (e.g., Flinn and Heckman (1982)).”
- Inference for Extremal Conditional Quantile Models, with an Application to Market and Birthweight Risks (2009, unknown): “For instance, in procurement auction models, the key information about structural parameters is contained in the extreme or near-extreme conditional quantiles of bids given bidder and auction characteristics (see e.g. Chernozhukov and Hong (2004) and Hirano and Porter (2003)).”
- Bootstrap Methods in Econometrics (2018, unknown): “Chernozhukov and Hong (2004) and Hirano and Porter (2003) discuss some of the theoretical issues that are involved.”
- Likelihood estimation and inference in threshold regression (2012, methodology): “1 of Hirano and Porter (2003), the limit likelihood ratio process is exp D(v) ≡ exp {−v} 1 (v ≥ −T1) for yq and is exp D(v) ≡ exp{v}1 (v ≤ T2) for (1 − y) q.”
- Deciding Between Competition and Collusion (2003, unknown): “ci = di + dt + eci where (24) eci F (zi) (25)”
- Bayesian likelihood methods for estimating the end point of a distribution (2005, background): “…variables Vi, say, are available in addition to the ‘responses’ Xi, the density f at expression (1.1) might depend on Vi. (For problems of this general type, see, for example, Donald and Paarsch (1993), Hirano and Porter (2003), Jofre-Bonet and Pesendorfer (2003) and Chernozhukov and Hong (2004).)”
- Threshold Regression With a Threshold Boundary (2020, background): “Different from Chernozhukov and Hong (2003a) and Jun, Pinkse, and Wan (2015) where the original objective function is smoothed, we did not change our objective function in Algorithm M.”