Eran Shmaya
Associate Professor of Managerial Economics & Decision Sciences at Kellogg School of Management
Schools
- Kellogg School of Management
Links
Biography
Kellogg School of Management
Eran Shmaya joined the Managerial Economics and Decision Sciences department at the Kellogg School of Management in 2008. Professor Shmaya graduated from Tel Aviv University in 2007. Professor Shmaya's research areas are game theory, probability and information theory.
Education PhD, 2007, School of Mathematics, Tel Aviv University
MSc, 2002, School of Mathematics, Tel Aviv University
BSc, 1994, School of Mathematics, Tel Aviv University
Academic Positions Assistant Professor, Managerial Economics & Decision Sciences, Kellogg School of Management, Northwestern University, 2009-present
Senior Lecturer, Managerial Economics & Decision Sciences, Kellogg School of Management, Northwestern University, 2008-2009
Honors and Awards Chairs Core Course Teaching Award, J. L. Kellogg Graduate School of Management, 2012-2013
Chairs’ Core Course Teaching Award, Kellogg School of Management, 2008-2009
Editorial Positions Associate Editor, Journal of Dynamics and Games, 2015
Associate Editor, Mathematics of Operations Research, 2015
Associate Editor, Mathematical Social Sciences, 2015
Associate Editor, International Journal of Game Theory, 2014
Education Academic Positions Honors and Awards Editorial Positions
Read about executive education
Cases
Lehrer, Ehud and Eran Shmaya. 2006. A Qualitative Approach to Quantum Probability. Proceedings - Royal Society. Mathematical, physical and engineering sciences. 462(2072): 2331-2344.
A likelihood order is defined over linear subspaces of a finite dimensional Hilbert space. The question arises as to when such an order can be represented by a quantum probability. We introduce a few behaviorally plausible axioms that provide the answer in two cases: pure state and uniform measure. The general problem is answered by using duality-like conditions. The general problem of characterizing the partial orders that admit a quantum representation by behaviorally justified axioms remains open.
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