William A. Brock

William A. Brock
Born (1941-10-23) October 23, 1941
Academic background
Alma materUniversity of California, Berkeley
University of Missouri
Doctoral advisorDavid Gale
Academic work
DisciplineMathematical economics
InstitutionsUniversity of Wisconsin–Madison
Doctoral studentsCarlos Manuel Urzúa Macías
Takashi Kamihigashi
Notable ideasBrock–Mirman model
Website

William Allen "Buz" Brock (born October 23, 1941) is a mathematical economist and a professor at the University of Wisconsin–Madison since 1975.[1] He is known for his application of a branch of mathematics known as chaos theory to economic theory and econometrics. In 1998, he was elected to the National Academy of Sciences[1] in the Economics Section.

In a 1972 paper, co-authored with Leonard Mirman, Brock provided the first stochastic version of the neoclassical growth model,[2] thereby paving the way for later developments such as real business cycle theory and DSGE models.

Selected publications

Selected Papers

  • Baek, E.G., W.A. Brock (1992). A general test for nonlinear Granger causality: Bivariate Model. Technical Report, Korean Development Institute.
  • Barnett, M., W.A. Brock, L.P. Hansen (2020). Pricing uncertainty induced by climate change. Review of Financial Studies, 33, 1024-1066.
  • Brock, W.A. (1972). On models of expectations that arise from maximizing behavior of economic agents over time. Journal of Economic Theory, 5, 348-376.
  • Brock, W.A. (1974). Money and growth: The case of long run perfect foresight. International Economic Review 15, 750-777.
  • Brock, W.A. (1974). Discussion of Roy Radner’s survey paper, in Intriligator, M.D., D.A. Kendrick (eds.), Frontiers of Quantitative Economics, vol. II, 91-92. New York, NY: North Holland Publishing.
  • Brock, W.A. (1975). A simple perfect foresight monetary model. Journal of Monetary Economics 1, 133-150.
  • Brock, W.A., C.L. Sayers (1988). Is the business cycle characterized by deterministic chaos? Journal of Monetary Economics 22, 71-90.
  • Brock, W.A., W.D. Dechert, J.A. Scheinkman, B. LeBaron (1996). A test for independence based on the correlation dimension. Econometric Reviews 15, 197--235.
  • Brock, W.A., S.N. Durlauf (2005). Local robustness analysis: Theory and application. Journal of Economic Dynamics and Control 29, 2067-2092.
  • Brock, W.A., S.N. Durlauf, J.M. Nason, G. Rondina (2007). Simple versus optimal rules as guides to policy. Journal of Monetary Economics 54, 1372-1396.
  • Brock, W.A., S.N. Durlauf, K.D. West (2007). Model uncertainty and policy evaluation: Some theory and empirics. Journal of Econometrics 136, 629-664.
  • Brock, W.A., A. Xepapadeas, A.N. Yannacopoulos (2014). Robust control and hot spots in spatiotemporal economic systems. Dynamic Games and Applications 4, 257-289.
  • Brock, W.A., A. Xepapadeas, A.N. Yannacopoulos (2014). Optimal agglomerations in dynamic economics. Journal of Mathematical Economics 53, 1-15.
  • Brock, W.A., A. Xepapadeas (2021). Regional climate policy under deep uncertainty: Robust control and distributional concerns. Environment and Development Economics 26, 211-238.

Books

  • Brock, W.A. (2001). Growth Theory, Nonlinear Dynamics and Economic Modelling: Scientific Essays of William Allen Brock. Dechert, W.D. (ed.), Cheltenham, UK: Edward Elgar Publishing.
  • Malliaris, A.G., W.A. Brock (1988). Stochastic Methods in Economics and Finance. New York, NY: Elsevier North Holland.

References

  1. ^ a b https://www.ssc.wisc.edu/~wbrock/CvJan2006.pdf, William A Brock CV 2006, Retrieved 04 December 2010
  2. ^ Brock, William A.; Mirman, Leonard J. (1972). "Optimal Economic Growth and Uncertainty: The Discounted Case". Journal of Economic Theory. 4 (3): 479–513. doi:10.1016/0022-0531(72)90135-4.