Samit Dasgupta, Professor
My research is in algebraic number theory, specifically the explicit construction of units in number fields and points on abelian varieties. There are many classical conjectures regarding the relationships between these elements and special values of Lfunctions, such as the conjectures of Stark, BirchSwinnertonDyer, and Beilinson. In my research I have made progress on these conjectures as well as stated and studied various generalizations and refinements that go beyond the world of Lfunctions. Much of my work uses the theory of modular forms and their associated Galois representations in order to shed light on these problems.  Contact Info:
Teaching (Fall 2019):
 MATH 401.01, INTRO ABSTRACT ALGEBRA
Synopsis
 Physics 235, TuTh 11:45 AM01:00 PM
 (also crosslisted as MATH 701.01)
 Education:
Ph.D.  University of California at Berkeley  2004 
A.B.  Harvard University  1999 
 Recent Publications
(More Publications)
 Dasgupta, S; Spiess, M, On the characteristic polynomial of the gross regulator matrix,
Transactions of the American Mathematical Society, vol. 372 no. 2
(January, 2019),
pp. 803827 [doi] [abs]
 Dasgupta, S; Kakde, M; Ventullo, K, On the GrossStark Conjecture,
Annals of Mathematics, vol. 188 no. 3
(November, 2018),
pp. 833870, Annals of Mathematics, Princeton U [doi] [abs]
 Dasgupta, S; Voight, J, Sylvester’s problem and mock heegner points,
Proceedings of the American Mathematical Society, vol. 146 no. 8
(January, 2018),
pp. 32573273, American Mathematical Society (AMS) [doi] [abs]
 Dasgupta, S; Spieß, M, Partial zeta values, Gross's tower of fields conjecture, and GrossStark units,
Journal of the European Mathematical Society, vol. 20 no. 11
(January, 2018),
pp. 26432683, European Mathematical Publishing House [doi] [abs]
 Dasgupta, S; Spieß, M, The Eisenstein cocycle and Gross’s tower of fields conjecture,
Annales Mathématiques Du Québec, vol. 40 no. 2
(August, 2016),
pp. 355376, Springer Nature [doi] [abs]
 Recent Grant Support
 Beyond Lfunctions: the Eisenstein Cocycle and Hilbert's 12th Problem, National Science Foundation, 2019/082022/07.
