Roberto Raimondo

Associate Professor Roberto Raimondo serves in the Department of Economics at the University of Melbourne's Faculty of Business and Economics. He earned a Laurea in Mathematics from the Università degli Studi di Milano, a PhD in Mathematics from the State University of New York, and a PhD in Economics from the University of California, Berkeley. His academic career at the University of Melbourne spans over two decades, with records indicating his presence as a faculty member since at least 2002. Raimondo's research specializations include microeconomics, mathematical economics, and mathematical finance. His work bridges economic theory with advanced mathematical tools, addressing complex problems in financial markets, game theory, principal-agent models, and operator theory on Bergman spaces.

Raimondo has made significant contributions through publications in leading journals. Notable works include 'Equilibrium in Continuous-Time Financial Markets: Endogenously Dynamically Complete Markets' co-authored with Robert M. Anderson in Econometrica (2008), which proves equilibrium existence in continuous-time securities markets; 'Strategies in the Principal-Agent Model' with James A. Mirrlees in Economic Theory (2013), analyzing incentive schemes in continuous time; 'Pathwise Smooth Splittable Congestion Games and Inefficiency' in the Journal of Mathematical Economics (2020), examining Nash equilibria inefficiency; and 'Compact Operators with BMO Symbols on Multiply-Connected Domains' in Acta Scientiarum Mathematicarum (2018). Other key publications are 'Market Clearing and Derivative Pricing' and 'Market Clearing, Utility Functions, and Securities Prices,' both in Economic Theory (2005), focusing on pricing derivatives in incomplete markets; 'Incomplete Markets with No Hart Points' in Theoretical Economics (2007); 'Quasi-Analytic Solutions of Linear Parabolic Equations' with Yakar Kannai in Journal d’Analyse Mathématique (2013); 'Schatten-von Neumann Hankel Operators on the Bergman Space of Planar Domains' and 'Hilbert-Schmidt Hankel Operators on the Bergman Space of Planar Domains' in Integral Equations and Operator Theory (2008); 'Toeplitz Operators with Essentially Radial Symbols' in International Journal of Mathematics and Mathematical Sciences (2012); and 'Strictly Competitive Games: Finite, Countable and Uncountable Strategies' in Operations Research Letters (2025). His research enhances understanding of market completeness, equilibrium pricing, and strategic interactions in economic settings.

Professional Email: rraim@unimelb.edu.au