Testing the assumptions behind importance sampling
By S. J. Koopman, N. Shephard, Drew D. Creal. 2009
104 citations recorded by the source corpus.
Subfields: Demography, Finance
View Paper: https://www.semanticscholar.org/paper/81d67a3e1e6817db36f9f8e175f1dd731b8ccf02
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In Demography
In Finance
- Rutger Lit
- S. J. Koopman
- Jean-François Richard
- Wei Zhang
- Jonah Gabry
- Andrew Gelman
- Aki Vehtari
- Manabu Asai
Citations in the corpus
- Pareto Smoothed Importance Sampling (2015, methodology): “Previous research has focused on identifying whether the variance is finite or infinite (Peruggia, 1997; Epifani et al., 2008; Koopman et al., 2009), but we demonstrate in Section 4that it can often be more useful to look at the continuous k̂ values than the discrete number of moments.”
- Practical Bayesian model evaluation using leave-one-out cross-validation and WAIC (2015, methodology): “By examining the shape parameter k of the fitted Pareto distribution, we are able to obtain sample based estimates of the existence of the moments (Koopman et al, 2009).”
- Efficient high-dimensional importance sampling (2007, background): “See also Koopman and Shephard (2004) for a test based upon extreme values theory.”
- A dynamic bivariate Poisson model for analysing and forecasting match results in the English Premier League (2015, methodology): “The basis of our modelling approach is proposed by Maher (1982). In this study, the double Poisson distribution, with the means expressed as team-specific attack and defense strengths, is adopted as the underlying distribution for goal scoring.”