Math @ Duke

Heekyoung Hahn, Assistant Research Professor
Number Theory in the large: Automorphic represenations, Trace formula, Laplacian eigenfunctions and LittlewoodRichardson coefficients  Contact Info:
Teaching (Fall 2017):
 MATH 371.01, COMBINATORICS
Synopsis
 Physics 047, WF 10:05 AM11:20 AM
 MATH 601.01, GROUPS, RINGS, AND FIELDS
Synopsis
 Physics 205, WF 08:30 AM09:45 AM
 Education:
Ph.D.  University of Illinois at UrbanaChampaign  2004 
 Specialties:

Number Theory
 Research Interests: Automorphic Lfunctions, Relative trace formula, Algebraic cycles and Representations of the classical groups
 Areas of Interest:
Number Theory, Arithmetic geometry, Spectral Theory, Representation Theory
 Keywords:
Analysis • Number theory • Representations of groups
 Undergraduate Research Supervised
 Brigid Larkin (May, 2014  July, 2014)
Undergraduate summer research at Duke University  Mathilde GerbelliGauthier (May 01, 2012  July 31, 2012)
Thesis: On rings of Hilbert modular forms Undergraduate summer research at McGill University supported by NSERC Discovery grant.  Catherine Hilgers (May 01, 2011  July 31, 2011)
Thesis: Certain infinite products with a view toward modular forms Undergraduate summer research at McGill University supported by NSERC Discovery grant.  Kelly Stange (January 20, 2010  May 1, 2010)
Thesis: Hermite polynomials and Sylvester type determinants Undergraduate honor's thesis at University at Albany (SUNY).
 Recent Publications
(More Publications)
 Hahn, H, On Classical groups detected by the triple tensor product and the Littlewoodâ€“Richardson semigroup,
Research in Number Theory, vol. 2 no. 1
(December, 2016),
pp. 112 [doi]
 Hahn, H, On tensor third $L$functions of automorphic representations of $GL_n(\mathbb {A}_F)$,
Proceedings of the American Mathematical Society, vol. 144 no. 12
(May, 2016),
pp. 50615069 [doi]
 H. Hahn, On classical groups detected by the triple tensor product and the LittlewoodRichardson semigroup
(Submitted, 2016)
 H. Hahn, On tensor thrid Lfunctions of automorphic representations of GL_n(A_F),
Proc. Amer. Math. Soc.
(Accepted, 2016)
 Getz, JR; Hahn, H, A general simple relative trace formula,
Pacific Journal of Mathematics, vol. 277 no. 1
(2015),
pp. 99118, ISSN 00308730 [doi]
 Recent Grant Support
 Re:boot Number Theory, National Security Agency, 2016/022018/01.
 Re:boot Number Theory, National Security Agency, H982301610005, 2016/022018/01.


dept@math.duke.edu
ph: 919.660.2800
fax: 919.660.2821
 
Mathematics Department
Duke University, Box 90320
Durham, NC 277080320

