Explore the mathematical intricacies of elliptic curve ranks in cyclic sextic extensions of Q in this 22-minute lecture by Hershy Kisilevsky from Concordia University. Delve into advanced number theory concepts as part of the Fields Institute's SCHOLARII program, gaining insights into the behavior of elliptic curves in specific algebraic extensions of the rational numbers.
Ranks of Elliptic Curves in Cyclic Sextic Extensions of Q
Overview
Syllabus
Ranks of elliptic curves in cyclic sextic extensions of Q
Taught by
Fields Institute
Related Courses
-
Galois Theory
-
One-level Densities in Families of Grossencharakters Associated to CM Elliptic Curves
-
Introduction to Modular Forms, Elliptic Curves, and Modular Curves - Lecture 2
-
Introduction to Modular Forms, Elliptic Curves, and Modular Curves - Lecture 3
-
Introduction to Modular Forms, Elliptic Curves, and Modular Curves - Lecture 4
-
Introduction to Modular Forms, Elliptic Curves, and Modular Curves - Lecture 1
