氢原子百科 
扶磊，男，1970年1月出生于河南省信阳新县，中国数学家。他曾在美国莱斯大学获得博士学位，并在美国印第安纳大学担任助理教授。扶磊的研究领域主要集中在代数几何，特别是l-adic上同调及其在数论、代数几何中的应用。
人物经历
- 1985-1989，武汉大学，学士。
- 1990-1995，美国莱斯大学，博士。
- 1995-1997，美国印第安纳大学，助理教授。
- 1997-1999，南开数学研究所，博士后。
- 1999-2016，南开数学研究所（后更名为陈省身数学研究所），教授。
- 2004-2012，陈省身数学研究所，副所长。
- 2012-2016，陈省身数学研究所，所长。
- 2016-至今，清华大学丘成桐数学科学中心/数学科学系，教授。
出版图书
《代数几何》
作者名称 扶磊
作品时间2006-11
代表论文
[1] 扶磊, On the boundaries of special Lagrangian submanifolds, Duke Mathematical Journal 79 (1995), 405-422.
[2] 扶磊, An analogue of Bernstein's theorem, Houston Journal of Mathematics 24 (1998), 415-419.
[3] 扶磊, On the construction of generalized jacobians, L'Enseignement Mathématique 45 (1999), 17-50.
[4] 扶磊, On the semisimplicity of pure sheaves, Proceedings of the American Mathematical Society 127 (1999), 2529-2533.
[5] 扶磊, On the semisimplicity conjecture and Galois representations, Transactions of the American Mathematical Society 353 (2001), 4357-4369.
[6] (与万大庆合作) Total degree bounds of Artin L-functions and partial zeta functions, Mathematical Research Letters 10 (2003), 33-41.
[7] (与万大庆合作) Moment L-functions, partial L-functions, and partial exponential sums, Mathematische Annalen 328 (2004), 193-228.
[8] (与刘春雷合作) Equidistribution of Gauss sums and Kloosterman sums, Mathematische Zeitschrift 249 (2005), 269-281.
[9] (与万大庆合作) The L-functions of symmetric products of the Kloosterman sheaf, Journal für die reine und angewandte Mathematik (Crelle's Journal) 589 (2005), 79-103.
[10] (与万大庆合作) Mirror congruence for rational points on Calabi-Yau varieties, Asian Journal of Mathematics10 (2006), 1-10.
[11] 扶磊, Algebraic Geometry, Tsinghua University Press 2006.
[12] (与万大庆合作) Trivial factors for L-functions of symmetric products of Kloosterman sheaves, Finite Fields and Their Applications 14 (2008), 549-570.
[13] (与万大庆合作) The local monodromy of the Kloosterman sheaf at infinity, AMS/IP Studies in Advanced Mathematics 42 (2008), 125-133, International Press and the American Mathematical Society.
[14] (与万大庆合作) L-functions of symmetric products of the Kloosterman sheaf over Z, Mathematische Annalen 342 (2008), 387-404.
[15] 扶磊, Weight of twisted exponential sums, Mathematische Zeitschrift 262 (2009), 449-472.
[16] 扶磊, A Tauberian theorem for l-adic sheaves, Science in China 53 (2010), special issue dedicated to Wang Yuan, 2207-2214.
[17] 扶磊, Calculation of l-adic local Fourier transformations, Manucripta Mathematica 133 (2010), 409-464.
[18] (与万大庆合作) Functional equations of L-functions for symmetric products of the Kloosterman sheaf，Transactions of the American Mathematical Society 362 (2010), 5947-5965.
[19] 扶磊， Etale Cohomology Theory，Nankai Tracts in Math. 13, World Scientific (2011).
[20] 扶磊, Integrable connections and Galois representations, AMS/IP Studies in Advanced Mathematics 51 (2012), 127-138, International Press and the American Mathematical Society.
[21] 扶磊, Deformation of l-adic sheaves with undeformed local monodromy, Journal of Number Theory 133 (2013), 675-691.
[22] 扶磊, A Thom-Sebastiani theorem in characteristic p, Mathematical Research Letters 21 (2014), 101–119.
[23] (与万大庆合作) A class of incomplete character sums, Quarterly Journal of Mathematics 65 (2014), 1195-1211.
[24] 扶磊, l-adic GKZ hypergeometric sheaves and exponential sums, Advances in Mathematics 298 (2016), 51-88.
[25] 扶磊,Gelfand-Kapranov-Zelevinsky hypergeometric sheaves, Proceedings of the 6th International Congress of Chinese Mathematicians Vol. I, 281–295, Adv. Lect. Math. (ALM), 36, Int. Press, Somerville, MA, 2017.