Hanjoon Michael Jung |
Placement Director: Neil Wallace
(814) 863-3805
neilw@psu.edu
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Graduate Secretary &
Placement Assistant:
Lynn Sebulsky
(814)865-1458
lms50@psu.edu |
Contact Information:
Hanjoon Michael Jung
Office: (92-42) 3560-8051
Cell: (92) 307-460-8887
E-mail: hanjoon@lums.edu.pk
Website: http://econ.lums.edu.pk/hanjoon
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Curriculum Vitae |
CITIZENSHIP:
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EDUCATION:
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- Ph.D., Economics, Penn State University, Sep 2002 ~ May 2007
- B.A., Economics and History, Sungkyunkwan University, Korea, 2001
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PH.D. THESIS:
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- “Essays in Game Theory and Political Economy”
Thesis Advisor: Professor James Jordan
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FIELDS:
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- Primary: Microeconomic Theory, Game Theory, Industrial Organization
- Secondary: Political Economy
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| APPOINTMENT: |
- Assistant Professor (July 2007 ~ ), Department of Economics, Lahore University of Management Sciences (LUMS)
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PUBLICATIONS:
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- “Spatial Pillage Game,” Forthcoming in Journal of Mathematical Economics
- “Who benefits from a sender's credibility concern, the sender or a receiver?,” Forthcoming in Economics Letters
- “Information Manipulation through the Media,” Forthcoming in Journal of Media Economics
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WORKING PAPERS:
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- “Preference-based Cooperation in a Prisoner’s Dilemma Game,” November 2007
- “Complete Sequential Equilibrium and Its Alternative,” September 2009
- “Strategic Information Transmission: Comment,” September 2009
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| WORK IN PROGRESS: |
- “Control over Information”
- “Cooperation and Matching Value”
- “Sequential Rationality and Lexicographic Probability System”
- “Hierarchy Pillage Game”
- “Media Manipulation”
- “Regular Sequential Equilibrium and Perfect Regular Equilibrium”
- “Supply Chain of Perishable Produce”1. “Control over Information”
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| PRESENTATIONS & OTHER PROFESSIONAL ACTIVITIES: |
- Midwest Economic Theory Meeting, October 2009
- Public Economic Theory Conference (PET 2009), June 2009
- Public Economic Theory Conference (PET 2008), June 2008
- International Conference on Mathematics and its Application in Information Technology , March 2008
- Eastern Economic Association Annual Conference 2008
- XVth Public Economic Meeting, February 2008
- Midwest Economic Theory Meeting, October 2006
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TEACHING EXPERIENCE:
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- Graduate at LUMS: Microeconomic Theory, Game Theory for Masters
- Undergraduate at LUMS: Advanced Game Theory for seniors, Advanced Mathematical Economics for seniors
- Teaching Assistant at Penn State: Introductory Microeconomics, Introductory Macroeconomics, Game Theory, Monetary Theory
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OTHER ACADEMIC EXPERIENCE:
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- Referee for the German Economic Review
- Research Assistant for James Jordan (Spring-Summer 2005, Summer 2006)
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HONORS AND AWARDS:
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- The First LUMS Research Award, The best Category (2008 -2009)
- The Second LUMS Research Award, The best Category (2009 -2010)
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REFERENCES:
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- Professor James Jordan (Thesis Advisor)
Department of Economics, Pennsylvania State University
University Park, PA – 16802
Phone: (814) 865 – 2201 (Office)
(814) 863 – 4775 (Fax)
E-mail: jxj13@psu.edu
- Professor Kalyan Chatterjee
Department of Economics, Pennsylvania State University
University Park, PA – 16802
Phone: (814) 865 – 6050 (Office)
E-mail: kchatterjee@psu.edu
- Professor Vijay Krishna
Department of Economics, Pennsylvania State University
University Park, PA – 16802
Phone: (814) 865 – 6050 (Office)
E-mail: vkrishna@psu.edu
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THESIS ABSTRACT:
"Complete Sequential Equilibrium and Its Alternative" (Job Market Abstract)
We propose a complete version of the sequential equilibrium (CSE) and its alternative solution concept (WCSE) for general finite-period games with observed actions. The sequential equilibrium (SE) is not a complete solution concept in that it might not be a Nash equilibrium in the general games that allow a continuum of types and strategies. The CSE is always a Nash equilibrium in the general games and is equivalent to the SE in finite games. So, the CSE is a complete solution concept in the general games as a version of the SE. The WCSE is a weak, but simple version of the CSE. It is also a complete solution concept and functions as an alternative solution concept to the CSE. Their relation to converted versions of the perfect equilibrium and the perfect Bayesian equilibrium is discussed.
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