2011
DOI: 10.1016/j.jeconom.2011.07.007
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Bayesian inference in a time varying cointegration model

Abstract: There are both theoretical and empirical reasons for believing that the parameters of macroeconomic models may vary over time. However, work with time-varying parameter models has largely involved Vector autoregressions (VARs), ignoring cointegration. This is despite the fact that cointegration plays an important role in informing macroeconomists on a range of issues. In this paper we develop time varying parameter models which permit cointegration. Time-varying parameter VARs (TVP-VARs) typically use state sp… Show more

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Cited by 50 publications
(33 citation statements)
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References 42 publications
(31 reference statements)
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“…These papers suggest there is considerable variation in the parameters, particularly over the 1970s. However, the reduced rank restrictions due to cointegration introduce further conceptual and computational issues for time‐varying models, and a first example of how to implement such a time‐varying VECM is presented in Koop et al (2011). Alternatively, in using a SVAR for business cycle analysis, one may use prior information on the length and amplitude of the period of oscillation (see Harvey et al 2007).…”
Section: Discussionmentioning
confidence: 99%
“…These papers suggest there is considerable variation in the parameters, particularly over the 1970s. However, the reduced rank restrictions due to cointegration introduce further conceptual and computational issues for time‐varying models, and a first example of how to implement such a time‐varying VECM is presented in Koop et al (2011). Alternatively, in using a SVAR for business cycle analysis, one may use prior information on the length and amplitude of the period of oscillation (see Harvey et al 2007).…”
Section: Discussionmentioning
confidence: 99%
“…One would obtain the same likelihood by replacing the aforementioned products with αVV1βnormalT and HUU −1 x t for any non‐singular matrices V and U of appropriate dimensions. The same holds for the marginal likelihood when V and U are orthogonal, and x in model (3)–(4) is integrated out, i.e.pfalse(yfalse|α,β,H,B,Q,R,ξfalse)=pfalse(yfalse|αV1,Vβ,HU1,UBU1,UQUT,R,ξfalse).This is a well‐known observation in the literature related to both cointegration (Koop et al ., ; Villani, ; Larsson and Villani, ) and factor models (Aßmann et al ., ; Bai and Wang, ; Jackson et al ., ; Chan et al ., ). The issue is akin to the notorious label switching problem in mixture models, e.g.…”
Section: A Cointegrated Vector Auto‐regression Model With Dynamic Facmentioning
confidence: 99%
“…Recent advances in the literature, such as Villani (), Larsson and Villani () and Koop et al . (), developed ways of eliciting priors over cointegration spaces (as opposed to directly defining a prior over the Euclidean parameter space defined by elements of matrix β ) and deriving simulation methods for the corresponding posteriors.…”
Section: Bayesian Inferencementioning
confidence: 99%
“…This would be possible by using the timevarying VECM framework, by Bierens and Martins (2010), which is an extension of the methods proposed by Johansen (1988Johansen ( , 1991Johansen ( , 1995 and allows to analyze the development of the cointegration relationship over time. Another promising approach in this research area might be using a Bayesian framework, for example Koop et al (2011) also offer the possibility to explicitly allow the cointegration space to evolve over time. …”
Section: Conclusion and Further Researchmentioning
confidence: 99%