Estimation of the mean of a univariate normal distribution with known variance
By J. R. Magnus. 2002
77 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/4b8fe1782f322762df6c74e6d440dbc4dbf0cbee
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In Statistics and Probability
- L. Wolstenholme
- J. R. Magnus
- B. Hansen
- Owen Powell
- Patricia Prufer
- D. Danilov
- Xinyu Zhang
- Guohua Zou
Citations in the corpus
- On the harm that ignoring pretesting can cause (2004, methodology): “1 We follow the notation proposed by Abadir and Magnus (2002).”
- Model Selection (2018, methodology): “Of course, model averaging methods have also been analyzed from a frequentist perspective; see, for example, Buckland, Burnham, and Augustin (1997), Magnus (2002), Juditsky and Nemirovski (2000), Yang (2001, 2003), Hjort and Claeskens (2003), Danilov and Magnus (2004), Leung and Barron (2006), as…”
- A comparison of two model averaging techniques with an application to growth empirics (2010, background): “The computational burden is trivial, and the proposedprior is attractive because it is ‘neutral’ (mimicking ignorance) and also near-optimal in the sense of minimizing some risk or regret criterion (Magnus, 2002).”
- Model averaging, asymptotic risk, and regressor groups (2014, background): “d −→ C∗ (w∗,Z + δ) with C∗ (w∗,x) defined in (22).”
- Bayesian Model Averaging and Weighted-Average Least Squares: Equivariance, Stability, and Numerical Issues (2011, unknown): “In Magnus, Powell, and Prüfer (2010), this problem is addressed using a Laplace estimator η̂j for the theoretical t ratio ηj = γ2j/σ. This choice is motivated by the results from Magnus (2002), who shows that η̂j is admissible, has bounded risk, has good properties around |η| = 1, and is nearly opti”