PINGZHONG TANG |
|
Postdoc Computer Science Department Carnegie Mellon University 5000 Forbes Ave, Pittsburgh PA15213, USA
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Office: GHC 9108 Phone (cell): 412 805 7138 Email: kenshin at cs dot cmu dot edu |
I
am currently a Postdoc at Computer Science Department, Carnegie Mellon
University, working with Prof. Tuomas
Sandholm. I obtained my PhD at Department of Computer Science, HKUST. My
thesis advisor is Prof. Fangzhen Lin, whose advisor Prof. Yoav
Shoham hosted me as a visiting student at Computer Science
Department, Stanford University in 2008. In the winter of
2009, I also visited EconCS group
of SEAS at Harvard University,
working with Prof. Yiling Chen.
I obtained my B.E. in Computer Science from University of Science and Technology of China
in 2005, when I was a member of Multi-agent systems Lab (aka WrightEagle
Robo-Soccer Team).
News:
I have joined IIIS, Tsinghua University as a
tenure-track assistant professor. My new homepage is here. I will no longer update
this page.
My article with Fangzhen Lin on “Discovering
Theorems in Game Theory: Two-Person Games with Unique Nash Equilibria Payoff”
was ranked the most read
article on AIJ website in 2011.
RESEARCH INTERESTS |
Artificial Intelligence
Multi-agent System, Electronic Commerce, Knowledge Representation, Machine Learning
Economics
Game Theory, Social Choice Theory, Mechanism Design, Pricing, Finance, Market
My major research interest lies in the interface of AI and Economics. In particular,
·
Searching
for and characterizing revenue-optimal combinatorial auctions.
· As the theme of my PhD dissertation, I am interested in automatically proving and discovering properties in game theory and social choice theory. With the help of computers, I have discovered several interesting properties about Pure Nash Equilibrium. I am also proud that I have proved almost all the important theorems in social choice theory and mechanism design theory. Read my dissertation here PDF.
· In the meanwhile, I am also interested in all kinds of computational/pure game theoretical and social choice theoretical problems. Together with my co-authors, I have provided a computational framework for evaluation of voting rules and also provided several practically useful mechanisms for scheduling team competition.
·
I
am interested in designing game-theoretically desirable sport competition rules
as well as new card games.
Publications |
·
Bayesian
vote manipulation: optimal strategies and impact on welfare. (with Craig
Boutilier, Tyler Lu, Ariel Procaccia), UAI-12,
Catalina Island, US. PDF
·
Optimal
Auctions for Spiteful Bidders. (With Tuomas Sandholm). AAAI-12, July, Toronto, Canada. PDF.
·
Coalitional
Structure of the Muller-Satterthwaite Theorem. (With Tuomas Sandholm). CoopMas-12, June, Valencia, Spain. PDF.
·
Mixed
Bundling Auctions with Reserve Prices. (With Tuomas Sandholm). AAMAS-12, June, Valencia, Spain. PDF.
Invited to Informs-11, Charlotte, USA.
·
Discovering
Theorems in Game Theory: Two-Person Games with Unique Nash Equilibria Payoff.
(With Fangzhen Lin). Artificial
Intelligence, 2011.PDF.Link.
·
Approximating
optimal combinatorial auctions for complements using restricted welfare
maximization. (with Tuomas Sandholm). In
IJCAI-11, Barcelona, Spain. PDF.
Invited
to Informs-11, Charlotte, USA.
An
earlier version appeared in ACM EC-11
Workshop on Bayesian Mechanism Design (WBMD),
June, 2011, San Jose, CA.
·
Computer-aided
Theorem Discovery - A New Adventure and its Application to Economic Theory. PhD
dissertation, HKUST, 2010. PDF.
·
Two
Equivalence Results for Two-person Strict Games. (With Fangzhen Lin) Games
and Economic Behavior, 2011. PDF. Link..
·
Designing
Competitions between Teams of Individuals. (With Yoav Shoham and Fangzhen Lin).
Artificial Intelligence, 2010. PDF. Link.
·
A
Framework for Quantitative Evaluation of Voting Rules. (With Mike Munie, Yoav
Shoham). In Logic, Game Theory and Social Choice 6, August, 2009,
Ibaraki. Japan. PDF.
·
Discovering
Theorems in Game Theory: Two-Person Games with Unique Nash Equilibria Payoff.
(With Fangzhen Lin). In IJCAI-09, July, Pasadena, USA. PDF.
·
Computer
Aided Proofs of Arrow’s and Other Impossibility Theorems. (With Fangzhen Lin) Artificial
Intelligence, 2009. PDF.
Link.
A 3-line (6-line if you don’t have
a wide screen) proof for Arrow’s theorem
1 If there is a function on N
voters and M candidates satisfying Arrow’s conditions, its restriction on N-1
voters and M candidates can do the same
2
If there is a function on N voters and M candidates satisfying Arrow’s
conditions, its restriction on N voters and M-1 candidates can do the same
3 I write a program that
exhaustively enumerates all the functions on 2 voters and 3 candidates
satisfying Arrow’s condition, it returns nothing. QED
·
Team
Competition. (With Yoav Shoham and Fangzhen Lin) In AAMAS-09, May,
Budapest, Hungary. PDF
·
Computer
Aided Proofs of Arrow’s and Other Impossibility Theorems. (With Fangzhen Lin)
In AAAI-08, July, Chicago, USA. PDF
·
Computer-Aided
Proofs of Theorems in Implementation Theory. (With Fangzhen Lin) Manucript.PDF
·
Two-person
Bridge. Manuscript.