2001
DOI: 10.1111/1468-0335.00244
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Modelling Business Cycle Movements in the UK Economy

Abstract: This paper models the phases of the UK business cycle using GDP data with a time-varying transition probabilities (TVTP) Markov-switching regime model and exogenous leading indicator variables. Single indicators in linear models are compared with the TVTP framework, with logistic and exponential functions used in the latter. The Markov-switching models capture the major recessions of the sample, but the use of leading indicators through the TVTP framework can improve this regime recognition. Finally, a forecas… Show more

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Cited by 34 publications
(29 citation statements)
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“…Search algorithms were employed to derive the linear univariate AR and single leading indicator models; details of these can be found in Simpson et al (2001). Suffice it to say here that autoregressive orders up to 4 are considered in equation (1), while the maximum leading indicator lag considered in equation (2) is 8.…”
Section: Methodsmentioning
confidence: 99%
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“…Search algorithms were employed to derive the linear univariate AR and single leading indicator models; details of these can be found in Simpson et al (2001). Suffice it to say here that autoregressive orders up to 4 are considered in equation (1), while the maximum leading indicator lag considered in equation (2) is 8.…”
Section: Methodsmentioning
confidence: 99%
“…Thus, the probability of remaining in a regime is conditional on the lagged value of the leading indicator, x t j , as well as the lagged regime, S t 1 . In Simpson et al (2001) we also apply an exponential form for the TVTP in the context of UK GDP. However, when this exponential function was applied to IOP there were many estimation problems so those results are not reported.…”
Section: Markov Regime Switching Modelsmentioning
confidence: 99%
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“…De acuerdo con sus características lineales, tanto con los modelos AR como con los ARMA, se pueden realizar estimaciones considerando una relación lineal de la variable dependiente y sus predictoras; por tal motivo, no poseen la capacidad de captar las variaciones producidas en la variable dependiente por el comportamiento asimétrico de las fluctuaciones cícli-cas (Neftçi, 1984;Hamilton, 1989;Teräsvirta, 1994;Simpson, Osborn & Sensier, 2001;Mourelle, 2010;Zepeda-Mercado, 2012).…”
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