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 |
Sug Woo Shin is a professor of mathematics at the University of California, Berkeley working in number theory, automorphic forms, and the Langlands program.
Education
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
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
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
Shin received a Sloan Fellowship in 2013.[1]
Selected publications
- 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
- 1 2 3 4 5 6 7 "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.