Forecast Combination and Model Averaging Using Predictive Measures
By Jana Eklund, Sune Karlsson. 2007
195 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/067320f325d692258523e78825031ff0ec41a0af
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In Economics and Econometrics
- Mark F. J. Steel
- Martin Feldkircher
- Mark W. Watson
- James H. Stock
- Todd E. Clark
- James Mitchell
- Serena Ng
- A. Jore
In Management Science and Operations Research
- Mark F. J. Steel
- Mark W. Watson
- James H. Stock
- James Mitchell
- Serena Ng
- A. Jore
- Jushan Bai
- Shaun P. Vahey
Citations in the corpus
- Combining forecast densities from VARs with uncertain instabilities (2010, methodology): “…recursive logarithmic score weights, RW, has many similarities with an approximate predictive likelihood approach (see Raftery & Zheng (2003), and Eklund & Karlsson (2007)).4 Given our definition of density fit, the model densities are combined using Bayes’ rule with equal (prior) weight on each…”
- Forecast Combination and Bayesian Model Averaging - A Prior Sensitivity Analysis (2012, methodology): “Eklund and Karlsson (2007) recommend to reserve 75% of the observations to the hold-out sample and only 25% for the training sample. To finally forecast ŷT+h we first update the parameter posterior distributions by re-estimating the individual models based on the whole data available (i.e. T observa”
- Model Averaging and Its Use in Economics (2017, methodology): “(2010)) and the Fortran code used by Fernández et al. (2001a). Recently, a number of R-packages have been created, in particular the frequently used BMS package (Feldkircher and Zeugner, 2014).”
- Merging Seasonal Rainfall Forecasts from Multiple Statistical Models through Bayesian Model Averaging (2012, methodology): “Indeed, there is much literature in support of using predictive performance measures for model choice and combination based on the idea that a model is only as good as its predictions (e.g., Eklund and Karlsson 2007; Geweke and Whiteman 2006; Jackson et al. 2009).”
- Advances in Forecasting Under Instability (2012, unknown): “A Monte Carlo analysis of the e¤ects of parameter breaks on out-of-sample forecasting performance in BMAs is considered by Eklund and Karlsson (2005).”
- Averaging Forecasts from Vars with Uncertain Instabilities (2006, unknown): “(1)In the interest of tractability, we abstract from the predictive likelihood approach to model and forecast averaging examined in Eklund and Karlsson (2007). Our forecasts based on out-of-sample MSE weighting of course incorporate some of the flavor of weighting on the basis of predictive likeliho”
- A weight-relaxed model averaging approach for high-dimensional generalized linear models (2017, methodology): “…Hoeting (1997), Hoeting et al. (1999)], focused information criterion (FIC) model averaging [Claeskens and Hjort (2003), Hjort and Claeskens (2003)], Bayesian model averaging using predictive measures [Eklund and Karlsson (2007)], and predictive likelihood model averaging [Ando and Tsay (2010)].”
- A Model-Averaging Approach for High-Dimensional Regression (2014, methodology): “…2001), the Mallows Cp model averaging (Hansen 2007; Wan, Zhang, and Zou 2010; see also Mallows 1973), Bayesian model averaging using predictive measures (Eklund and Karlsson 2007), jackknife model averaging (Hansen and Racine 2012), and predictive likelihood model averaging (Ando and Tsay 2010).”
- Inverse groundwater modeling for hydraulic conductivity estimation using Bayesian model averaging and variance window (2008, background): “Some studies have suggested the use of subsets of data as training data to estimate prior model parameter distribution functions [Eklund and Karlsson, 2007]; however, using subsets of data to evaluate prior model parameter probabilities is arguable because prior probabilities express someone’s…”
- Benchmark Priors Revisited: On Adaptive Shrinkage and the Supermodel Effect in Bayesian Model Averaging (2009, unknown): “The posterior predictive distribution of ŷ is then given as a a multivariate t-distribution of dimension l (Eklund and Karlsson, 2007, equation (A.15))33 ŷ|X̂,X, y, g ∼ tl(ȳ + sX̂β̂,Σ, N − 1) where Σ = ( Il + sX̂(X ′X)−1X̂ ′ ) y′y N − 1 (1− sR2) Here, s denotes the shrinkage factor s = g 1+g ,…”
- Generalized Shrinkage Methods for Forecasting Using Many Predictors (2012, background): “…2010; Carriero, Kapetanios, and Marcellino 2011), Bayesian model averaging (BMA; Jacobson and Karlsson 2004; Koop and Potter 2004; Wright 2009; Eklund and Karlsson 2007), bagging (BG; Inoue and Kilian 2008), Lasso (Bai and Ng 2007; De Mol, Giannone, and Reichlin 2008), boosting (Bai and Ng…”