2013
DOI: 10.1080/07350015.2012.747847
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Bayesian Analysis of Latent Threshold Dynamic Models

Abstract: Chapter 1 overviews the idea of the latent threshold approach and outlines the dissertation. Chapter 2 introduces the new approach to dynamic sparsity using latent threshold modeling and also discusses Bayesian analysis and computation for model fitting. Chapter 3 describes latent threshold multivariate models for a wide range of applications in the real data analysis that follows. Chapter 4 provides US and Japanese macroeconomic data analysis using latent threshold VAR models. Chapter 5 analyzes time series o… Show more

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Cited by 130 publications
(151 citation statements)
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References 61 publications
(96 reference statements)
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“…Data-driven inferences on thresholds and time-varying sparsity patterns induce a dynamic variable selection; i.e., the LTM structure explores the best set of variables at each time point. This approach to reducing the dimension of parameters has the great benefit of improving forecast performance and facilitating model interpretation, as shown by Nakajima and West (2013). Here, we apply and extend the LTM approach to the time-varying parameters of simultaneous relations in order to identify monetary policy shocks and to take account of the ZLB in conventional and unconventional policy regimes.…”
Section: Latent Threshold Modelingmentioning
confidence: 99%
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“…Data-driven inferences on thresholds and time-varying sparsity patterns induce a dynamic variable selection; i.e., the LTM structure explores the best set of variables at each time point. This approach to reducing the dimension of parameters has the great benefit of improving forecast performance and facilitating model interpretation, as shown by Nakajima and West (2013). Here, we apply and extend the LTM approach to the time-varying parameters of simultaneous relations in order to identify monetary policy shocks and to take account of the ZLB in conventional and unconventional policy regimes.…”
Section: Latent Threshold Modelingmentioning
confidence: 99%
“…The time-varying parameters are usually modeled as following a random walk process, which aims at allowing for the possibility of permanent shifts and reducing the number of parameters, as discussed by Primiceri (2005). We instead introduce the stationary process, because a highly-persistent AR(1) process with close to one can generate a parameter trajectory of seemingly permanent shifts in a finite sample, and because the stationarity of the latent process yields more appropriate estimates of the simultaneous relations in the latent threshold modeling introduced below (Nakajima and West 2013).…”
Section: Tvp-var Modelmentioning
confidence: 99%
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