We extend the class of linear quantile autoregression models by allowing for the possibility of Markov-switching regimes in the conditional distribution of the response variable. We also develop a Gibbs sampling approach for posterior inference by using data augmentation and a location-scale mixture representation of the asymmetric Laplace distribution. Bayesian calculations are easily implemented, because all complete conditional densities used in the Gibbs sampler have closed-form expressions. The proposed Gibbs sampler provides the basis for a stepwise re-estimation procedure that ensures non-crossing quantiles. Monte Carlo experiments and an empirical application to the U.S. real interest rate show that both inference and forecasting are improved when the quantile monotonicity restriction is taken into account.
Contents
-
Publicly AvailableMarkov-switching quantile autoregression: a Gibbs sampling approachAugust 18, 2017
-
Requires Authentication UnlicensedUncertainty in the housing market: evidence from US statesLicensedSeptember 29, 2017
-
Requires Authentication UnlicensedExchange rate misalignment and economic growth: evidence from nonlinear panel cointegration and granger causality testsLicensedNovember 8, 2017
-
Requires Authentication UnlicensedCausal relationships between economic policy uncertainty and housing market returns in China and India: evidence from linear and nonlinear panel and time series modelsLicensedSeptember 4, 2017
-
Requires Authentication UnlicensedEstimation and inference of threshold regression models with measurement errorsLicensedSeptember 26, 2017
-
Requires Authentication UnlicensedThe spurious effect of ARCH errors on linearity tests: a theoretical note and an alternative maximum likelihood approachLicensedJuly 21, 2017