Bayesian Econometric Methods

Joshua Chan is Professor of Economics at Purdue University, Indiana. He is interested in building flexible models for large datasets and developing efficient estimation methods. His favorite applications include trend inflation estimation and macroeconomic forecasting. He has co-authored the textbook Statistical Modeling and Computation (2013). Gary Koop is a professor in the Department of Economics at the University of Strathclyde. He received his Ph.D. at the University of Toronto in 1989. His research work in Bayesian econometrics has resulted in numerous publications in top econometrics journals such as the Journal of Econometrics. He has also published several textbooks, including Bayesian Econometrics, and Bayesian Econometric Methods, and is co-editor of The Oxford Handbook of Bayesian Econometrics (2011). He is on the editorial board of several journals, including the Journal of Business and Economic Statistics and the Journal of Applied Econometrics. Dale J. Poirier is Emeritus Professor of Economics and Statistics at the University of California, Irvine. He is a fellow of the Econometric Society, the American Statistical Association, the International Society for Bayesian Analysis, and the Journal of Econometrics. He has been on the Editorial Boards of the Journal of Econometrics and Econometric Theory, and was the founding editor of Econometric Reviews. His previous books include Intermediate Statistics and Econometrics: A Comparative Approach (1995), and The Econometrics of Structural Change (1976). Justin L. Tobias is Professor and Head of the Economics Department at Purdue University, Indiana. He received his Ph.D. from the University of Chicago in 1999 and has contributed to and served as an Associate Editor for several leading econometrics journals, including the Journal of Applied Econometrics and the Journal of Business and Economic Statistics. His work focuses primarily on the development and application of Bayesian microeconometric methods.

1. The subjective interpretation of probability; 2. Bayesian inference; 3. Point estimation; 4. Frequentist properties of Bayesian estimators; 5. Interval estimation; 6. Hypothesis testing; 7. Prediction; 8. Choice of prior; 9. Asymptotic Bayes; 10. The linear regression model; 11. Basics of random variate generation and posterior simulation; 12. Posterior simulation via Markov chain Monte Carlo; 13. Hierarchical models; 14. Latent variable models; 15. Mixture models; 16. Bayesian methods for model comparison, selection and big data; 17. Univariate time series methods; 18. State space and unobserved components models; 19. Time series models for volatility; 20. Multivariate time series methods; Appendix; Bibliography; Index.