Mathematics in Post-Quantum Cryptography II
Kristin Lauter
Microsoft Research
May 22, 2018
Recently Added
Mathematics in Cryptography II
Toni Bluher
National Security Agency
May 22, 2018
Mathematical Ideas in Lattice Based Cryptography
Jill Pipher
Brown University
May 21, 2018
Mathematics in Post-Quantum Cryptography
Kristin Lauter
Microsoft Research
May 21, 2018
Mathematics in Cryptography
Toni Bluher
National Security Agency
May 21, 2018
An Introduction to Liouville Theory
Antti Kupiainen
University of Helsinki
May 15, 2018
Percolation of sign clusters for the Gaussian free field II
Pierre-Francois Rodriguez
University of California
May 11, 2018
Percolation of sign clusters for the Gaussian free field I
Pierre-Francois Rodriguez
University of California
May 10, 2018
The Cool Alter-Ego of a Black Hole
Juan Maldacena and Douglas Stanford
May 4, 2018
A converse to a theorem of Gross--Zagier, Kolyvagin and Rubin, II
Ashay Burungale
Universite Paris 13; Member, School of Mathematics
May 1, 2018
Let $E$ be a CM elliptic curve over a totally real number field $F$ and $p$ an odd ordinary prime. If the ${p^{\infty}\mbox{-}\mathrm{Selmer}}$ group of $E$ over $F$ has ${\mathbb{Z}_{p}\mbox{-}\mathrm{corank}}$ one, we show that the analytic rank of $E$ over $F$ is also one (joint with Chris Skinner and Ye Tian). We plan to discuss the setup and strategy.