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Heekyoung Hahn, Assistant Research Professor

Heekyoung Hahn

Number Theory in the large: Automorphic represenations, Trace formula, Laplacian eigenfunctions and Littlewood-Richardson coefficients

Contact Info:
Office Location:  220 Physics, Durham, NC 27708
Office Phone:  (919) 660-2850
Email Address: send me a message
Web Pages:  https://math.duke.edu/DOmath
https://services.math.duke.edu/~hahn/PLUM.html

Teaching (Fall 2018):

  • MATH 221.02, LINEAR ALGEBRA & APPLICA Synopsis
    Physics 119, TuTh 10:05 AM-11:20 AM
  • MATH 221.03, LINEAR ALGEBRA & APPLICA Synopsis
    Physics 235, TuTh 08:30 AM-09:45 AM
  • MATH 721.02, LINEAR ALGEBRA & APPLICA Synopsis
    Physics 119, TuTh 10:05 AM-11:20 AM
  • MATH 721.03, LINEAR ALGEBRA & APPLICA Synopsis
    Physics 235, TuTh 08:30 AM-09:45 AM
Education:

Ph.D.University of Illinois at Urbana-Champaign2004
Specialties:

Number Theory
Research Interests: Automorphic L-functions, 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 Gerbelli-Gauthier (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)

  1. Hahn, H; Huh, J; Lim, E; Sohn, J, From partition identities to a combinatorial approach to explicit Satake inversions, Annals of Combinatorics, vol. 22 (June, 2018), pp. 543-562, Springer Verlag [doi]
  2. Hahn, H, On Classical groups detected by the triple tensor product and the Littlewood–Richardson semigroup, Research in Number Theory, vol. 2 no. 1 (December, 2016), pp. 1-12 [doi]
  3. 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. 5061-5069 [doi]
  4. H. Hahn, On classical groups detected by the triple tensor product and the Littlewood-Richardson semigroup (Submitted, 2016)
  5. H. Hahn, On tensor thrid L-functions of automorphic representations of GL_n(A_F), Proc. Amer. Math. Soc. (Accepted, 2016)
Recent Grant Support

  • Re:boot Number Theory, National Security Agency, 2016/02-2018/01.      
  • Re:boot Number Theory, National Security Agency, H98230-16-1-0005, 2016/02-2018/01.      

 

dept@math.duke.edu
ph: 919.660.2800
fax: 919.660.2821

Mathematics Department
Duke University, Box 90320
Durham, NC 27708-0320