## Elliptic Curves Over Complex Numbers – Alex Song

I will introduce elliptic curves over and state some results about elliptic curves with complex……

Skip to content
# Graduate Number Theory Seminar

## Elliptic Curves Over Complex Numbers – Alex Song

## New Feature: Notes From Talks

## Holomorphic Quantum Unique Ergodicity – Ploy Wattanawanichkul

## Shimura Reciprocity Law and Some Computations of Class Field Invariants – Khaled Albattal

## Cohen-Lenstra Heuristics – Ken Willyard

## Grothendieck’s L-Function Formula – Fengyuan Lin

## Integer partitions and Kloosterman sums – Qihang Sun

## On Square-Prime numbers and filtered rays over iterated absolute differences on layers of integers – Raghavendra Bhat

## Hecke Relations for Eisenstein-Eta Quotients and Congruences for Crank and Rank Moments – Clayton Williams

## The Weil Bound for Generalized Kloosterman Sums of Half-Integral Weight – Amy Woodall

University of Illinois Urbana-Champaign

I will introduce elliptic curves over and state some results about elliptic curves with complex……

Great news! We’re starting to add notes from the talk to some of the abstracts……

Quantum Unique Ergodicity (QUE) is a phenomenon where the probability density associated to any density……

Shimura reciprocity law was first explicitly used by Shimura in his book “Introduction to the……

The Cohen-Lenstra heuristics provide conjectures on the distribution of Class groups of quadratic number fields…….

Grothendieck’s L-function formula is a significant result in algebraic geometry and number theory, providing a……

Ramanujan observed the congruence properties of the partition function. A beautiful combinatorial explanation of the……

The dynamical system generated by the iterated calculation of the high order gaps between neighboring……

The Eisenstein series are classic examples of integer weight modular forms while the Dedekind Eta……

In the exact formula for the partition function, there is a curious Kloosterman sum. The……