Jacob obtained his PhD degree from Princeton University in 2011 under the guidance of Peter Clive Sarnak. He was awarded the SASTRA Ramanujan Prize in the year 2015. Tsimerman is recognized for his work on the André–Oort conjecture and for his mastery of both analytic number theory and algebraic geometry.
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SASTRA Ramanujan Prize (professional)
The SASTRA Ramanujan Prize, founded by Shanmugha Arts, Science, Technology & Research Academy (SASTRA) University in Kumbakonam, India, Srinivasa Ramanujan's hometown, is awarded every year to a young mathematician judged to have done outstanding work in Ramanujan's fields of interest.
Princeton University: Ph.D., Mathamatics
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Mathematician Jacob Tsimerman won 2015 SASTRA Ramanujan Prize
Jagran Josh online
Mathematician Jacob Tsimerman of the University of Toronto, Canada on 28 September 2015 was chosen for the prestigious 2015 SASTRA Ramanujan Prize. Tsimerman is currently working as an Assistant Professor in the University of Toronto. He primarily conducts research in Number Theory.
We give simple proofs of the Davenport–Heilbronn theorems, which provide the main terms in the asymptotics for the number of cubic fields having bounded discriminant and for the number of 3-torsion elements in the class groups of quadratic fields having ...
We provide an unconditional proof of the André–Oort conjecture for the coarse moduli space A2,1 of principally polarized abelian surfaces, following the strategy outlined by Pila–Zannier. ... Let Ag,1 denote the coarse moduli space of principally polarized abelian ...
Shyr derived an analogue of Dirichlet's class number formula for arithmetic tori. We use this formula to derive a Brauer-Siegel formula for tori, relating the discriminant of a torus to the product of its regulator and class number. We apply this formula to derive ...
We prove the Ax-Lindemann theorem for the coarse moduli space Ag of principally polarized abelian varieties of dimension g≥1, and affirm the Andr\'e-Oort conjecture unconditionally for Ag for g≤6...
The results of Strassen and Raz show that good enough tensor rank lower bounds have implications for algebraic circuit/formula lower bounds. We explore tensor rank lower and upper bounds, focusing on explicit tensors. For odd, we construct field- ...