Felix Kübler

Felix Kübler (born in Bochum on December 13, 1969)[1] is a German economist who currently works as Professor of Financial Economics at the University of Zurich. His research interests include computational economics, general equilibrium theory and portfolio choice.[2] In 2012, he was awarded the Gossen Prize in recognition of his contributions to economic research.[3]

Felix Kübler
Born (1969-12-13) December 13, 1969
Bochum, Germany
Academic career
InstitutionsUniversity of Zurich
Swiss Finance Institute
FieldFinancial economics
Alma materUniversity of Bonn
Yale University
Information at IDEAS / RePEc

Biography

A native of Bochum, Germany, Felix Kübler earned a Diplom from the University of Bonn in 1994, followed by a M.A. and a Ph.D. in economics from Yale University in 1995 and 1999. After his graduation, he became assistant professor at Stanford University (1999-2004) before moving to the University of Mannheim as professor of economics (2004–06). Following a brief position as associate professor of economics at the University of Pennsylvania (2006–08), Kübler has been working since 2008 as Professor of Financial Economics at the University of Zurich and as Senior Chair of the Swiss Finance Institute. He performs editorial duties for several academic reviews, including the Econometrica, Economic Theory, International Economic Review, Journal of Mathematical Economics, Operations Research, and Quantitative Economics. He also is a Fellow of the Econometric Society.[1]

Research

Felix Kübler's research focuses on computational economics and general equilibrium theory. According to IDEAS/RePEc, Kübler belongs to the top 4% of economists as ranked by research output.[4] Key findings of his research include the following:

  • The introduction of social security can Pareto-improve social welfare by sharing aggregate risks between generations, but the reform's crowding-out effect on capital tends to overturn these gains in welfare (with Dirk Krueger).[5]
  • A borrowing interest rate equal to the expected return on equity minimizes the demand for equity (with Steven J. Davis and Paul Willen).[6]
  • Competitive equilibria always exist in models with a single perishable consumption good and productive assets as the only collateral, and, assuming that all exogenous variables follow a Markov chain, there are also stationary equilibria, which can be characterized by a mapping from the exogenous shock and current distribution of financial wealth to prices and portfolio choices (with Karl Schmedders).[7]
  • Together with Dirk Krueger, Kübler has developed a method to compute equilibria in overlapping generations models with stochastic production based on Smolyak's algorithm.[8]

Selected publications
  • Brown, D.J., Kübler, F. (2008). Computational Aspects of General Equilibrium Theory. Heidelberg: Springer-Verlag.

References
  1. Curriculum vitae of Felix Kübler (status: 2017) from the website of the University of Zurich. Retrieved April 29th, 2018.
  2. Profile of Felix Kübler on the website of the University of Zurich. Retrieved April 29th, 2018.
  3. List of Gossen Prize winners. Retrieved April 29th, 2018.
  4. Ranking of economists registered on IDEAS/RePEc. Retrieved April 29th, 2018.
  5. Krueger, Dirk; Kubler, Felix (2006). "Pareto-Improving Social Security Reform when Financial Markets Are Incomplete!?" (PDF). American Economic Review. American Economic Association. 96 (3): 737–755. doi:10.1257/aer.96.3.737. ISSN 0002-8282. S2CID 10127950.
  6. Davis, Steven J; Kubler, Felix; Willen, Paul (2006). "Borrowing Costs and the Demand for Equity over the Life Cycle" (PDF). Review of Economics and Statistics. MIT Press. 88 (2): 348–362. doi:10.1162/rest.88.2.348. ISSN 0034-6535. S2CID 9181061.
  7. Kubler, Felix; Schmedders, Karl (2003). "Stationary Equilibria in Asset-Pricing Models with Incomplete Markets and Collateral" (PDF). Econometrica. The Econometric Society. 71 (6): 1767–1793. doi:10.1111/1468-0262.00469. ISSN 0012-9682. JSTOR 1555538.
  8. Krueger, Dirk; Kubler, Felix (2004). "Computing equilibrium in OLG models with stochastic production". Journal of Economic Dynamics and Control. Elsevier. 28 (7): 1411–1436. doi:10.1016/s0165-1889(03)00111-8. ISSN 0165-1889.
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