2012
DOI: 10.2139/ssrn.2172254
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Time-Varying Combinations of Predictive Densities Using Nonlinear Filtering

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Cited by 46 publications
(68 citation statements)
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“…As a result, for notational ease only, we temporarily drop the subscript t on w. Note that, unlike Billio et al (2013) and Del Negro et al (2014), we do not explicitly parameterise the time-variation. Our time variation arises due to the need to normalise the combined density to integrate to one; and this normalisation is by construction time-varying.…”
Section: Generalised Density Combinations: Theorymentioning
confidence: 99%
See 1 more Smart Citation
“…As a result, for notational ease only, we temporarily drop the subscript t on w. Note that, unlike Billio et al (2013) and Del Negro et al (2014), we do not explicitly parameterise the time-variation. Our time variation arises due to the need to normalise the combined density to integrate to one; and this normalisation is by construction time-varying.…”
Section: Generalised Density Combinations: Theorymentioning
confidence: 99%
“…This allows for the possibility that while one model may be particularly useful (and receive a high weight in the combination) when the economy or market is in recession or a bear market, for example, another model may be more informative when output growth is positive or there is a bull market. The idea of letting the weights on the component densities vary according to the (forecast) value of the variable of interest contrasts with recent suggestions to let the weights in the combination follow a Markov-switching structure (Waggoner & Zha (2012)) or to evolve over time (Billio et al (2013) and Del Negro et al (2014)). Accommodating time-variation in the combination weights mimics our approach to the extent that over time one moves into different regions of the forecast density.…”
Section: Introductionmentioning
confidence: 99%
“…Another strand of literature related to our work is the focus on density forecast combinations from a Bayesian point of view (see, e.g., Aastveit, Ravazzolo, & Van Dijk, 2016;Billio, Casarin, Ravazzolo, & van Dijk, 2013;Del Negro, Hasegawa, & Schorfheide, 2016;Waggoner & Zha, 2012). These papers treat the combination weights as (time-varying) random variables.…”
Section: Introductionmentioning
confidence: 99%
“…This leads to a more complex latent variable model, both in terms of modeling and computation. Alternatively, one can use completely unobserved combination weights (e.g., in the modeling strategies of Billio et al (2013a)) or weights which are partially observed and driven by one or some of the variables mentioned above. Given the already large number of latent variables in our model, the latter weight specification strategy is preferred in order to avoid overfitting problems.…”
Section: Interaction Mechanismsmentioning
confidence: 99%