Sug Woo Shin is a professor of mathematics at the University of California, Berkeley working in number theory, automorphic forms, and the Langlands program.
Sug Woo Shin | |
|---|---|
| Alma mater | Harvard University |
| Awards | Sloan Fellowship (2013) |
| Scientific career | |
| Fields | Mathematics |
| Institutions | University of California, Berkeley Massachusetts Institute of Technology University of Chicago Institute for Advanced Study |
| Thesis | Counting Points on Igusa Varieties (2007) |
| Doctoral advisor | Richard Taylor |
Education edit
From 1994 to 1996 when he was in Seoul Science High School, Shin won two gold medals (including a perfect score in 1995) and one bronze medal while representing South Korea at the International Mathematical Olympiad.[1][2] He graduated from Seoul National University with a Bachelor of Science degree in mathematics in 2000.[1] He received his PhD in mathematics from Harvard University in 2007 under the supervision of Richard Taylor.[3]
Career edit
Shin was a member of the Institute for Advanced Study from 2007 to 2008, a Dickson Instructor at the University of Chicago from 2008 to 2010, and again a member at the Institute for Advanced Study from 2010 to 2011.[1] He was an assistant professor of mathematics at the Massachusetts Institute of Technology from 2011 to 2014.[1] In 2014, Shin moved to the Department of Mathematics at the University of California, Berkeley as an associate professor.[1] In 2020, Shin became a full professor of mathematics at the University of California, Berkeley.[4]
Shin is a visiting KIAS scholar at the Korea Institute for Advanced Study and a visiting associate member of the Pohang Mathematics Institute.[1]
Research edit
In 2011, Michael Harris[5] and Shin[6] resolved the dependencies on improved forms of the Arthur–Selberg trace formula in the conditional proofs of generalizations of the Sato–Tate conjecture by Harris (for products of non-isogenous elliptic curves)[7] and Barnet-Lamb–Geraghty–Harris–Taylor (for arbitrary non-CM holomorphic modular forms of weight greater than or equal to two).[8]
Awards edit
Shin received a Sloan Fellowship in 2013.[1]
Selected publications edit
- Scholze, Peter; Shin, Sug Woo (2012). "On the cohomology of compact unitary group Shimura varieties at ramified split places". Journal of the American Mathematical Society. 26 (1): 261–294. arXiv:1110.0232. doi:10.1090/S0894-0347-2012-00752-8. ISSN 0894-0347. S2CID 2084602.
- Shin, Sug Woo (2011). "Galois representations arising from some compact Shimura varieties". Annals of Mathematics. Second Series. 173 (3): 1645–1741. doi:10.4007/annals.2011.173.3.9. ISSN 0003-486X.
- Shin, Sug Woo (2009). "Counting points on Igusa varieties". Duke Mathematical Journal. 146 (3): 509–568. doi:10.1215/00127094-2009-004. ISSN 0012-7094.
- Shin, Sug Woo; Templier, Nicolas (2016). "Sato–Tate theorem for families and low-lying zeros of automorphic L-functions". Inventiones Mathematicae. 203 (1): 1–177. Bibcode:2016InMat.203....1S. doi:10.1007/s00222-015-0583-y. ISSN 0020-9910.
References edit
- ^ a b c d e f g "Curriculum Vitae (Sug Woo Shin)" (PDF). January 2021. Retrieved March 10, 2021.
- ^ "Sug Woo Shin". International Mathematical Olympiad. Retrieved March 10, 2021.
- ^ Sug Woo Shin at the Mathematics Genealogy Project
- ^ "Sug Woo Shin". University of California, Berkeley. Retrieved December 30, 2020.
- ^ Harris, M. (2011). "An introduction to the stable trace formula". In Clozel, L.; Harris, M.; Labesse, J.-P.; Ngô, B. C. (eds.). The stable trace formula, Shimura varieties, and arithmetic applications. Vol. I: Stabilization of the trace formula. Boston: International Press. pp. 3–47. ISBN 978-1-57146-227-5.
- ^ Shin, Sug Woo (2011). "Galois representations arising from some compact Shimura varieties". Annals of Mathematics. Second Series. 173 (3): 1645–1741. doi:10.4007/annals.2011.173.3.9. ISSN 0003-486X.
- ^ Carayol's Bourbaki seminar of 17 June 2007
- ^ Barnet-Lamb, Thomas; Geraghty, David; Harris, Michael; Taylor, Richard (2011). "A family of Calabi–Yau varieties and potential automorphy. II". Publ. Res. Inst. Math. Sci. 47 (1): 29–98. doi:10.2977/PRIMS/31. MR 2827723.