Decision Theory Applied to an Instrumental Variables Model
By Gary Chamberlain. 2007
52 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Management Science and Operations Research, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/ba092e7795546c391025ba8455aaada810781985
How researchers see this paper
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In Economics and Econometrics
- Mark W. Watson
- James H. Stock
- Serena Ng
- Donald W. K. Andrews
- Jushan Bai
- Ulrich K. Müller
- Barbara Rossi
- Graham Elliott
In Management Science and Operations Research
- Mark W. Watson
- James H. Stock
- Serena Ng
- Donald W. K. Andrews
- Jushan Bai
- Marcelo J. Moreira
- Ulrich K. Müller
- Nicholas G. Polson
In Statistics and Probability
- James H. Stock
- Donald W. K. Andrews
- Mark W. Watson
- Patrik Guggenberger
- Marcelo J. Moreira
- Ulrich K. Müller
- James G. MacKinnon
- Michael J. Kolesar
Citations in the corpus
- NEARLY OPTIMAL TESTS WHEN A NUISANCE PARAMETER IS PRESENT UNDER THE NULL HYPOTHESIS (2015, background): “See Krafft and Witting (1967) for a general discussion of the relationship between least favorable distributions and linear programming, and Chiburis (2009) and Moreira (2003) for recent implementations. A disadvantage is, however, that unless the sample space Y can usefully be partitioned into a sm”
- Efficient two-sided nonsimilar invariant tests in IV regression with weak instruments (2008, background): “Hillier (1990), Chamberlain (2007). Two useful reference values of θ correspond to the limits of the range of β:”
- Bayesian Instrumental Variables: Priors and Likelihoods (2014, methodology): “IV regression has been tackled with a plethora of methods including: Bayesian approaches (Lindley and El-Sayyad, 1968, Zellner, 1971, Kleibergen and van Dijk, 2007), Bayes-Stein shrinkage (Zellner and Vandaele, 1975), decision-theoretic methods (Chamberlain, 2007), method of moments (Zellner, Tobias”
- ESTIMATION IN AN INSTRUMENTAL VARIABLES MODEL WITH TREATMENT EFFECT HETEROGENEITY (2012, background): “Goldberger and Olkin (1971) show that liml can be thought of in this way, with the weight matrix depending on the covariance matrix of the reduced-form errors.”