- Values of L|functions and p|adic Cohomology🔍
- A Survey of the Hodge Conjecture🔍
- Where can I learn the math needed to understand Hodge's ...🔍
- On the arithmetic of elliptic curves and a homotopy limit problem🔍
- Number theory learning seminar 2015|2016🔍
- 𝑝|adic Hodge Theory 🔍
- The Arithmetic of Elliptic Curves🔍
- BIRS workshop on Explicit Methods for Rational Points on Curves🔍
A Survey of the Hodge|Arakelov Theory of Elliptic Curves I
Values of L-functions and p-adic Cohomology - SpringerLink
E. de Shalit, Iwasawa theory of elliptic curves with complex multiplication, Perspectives in Math. ... Kato, Iwasawa theory and p-adic Hodge theory, preprint.
A Survey of the Hodge Conjecture - James Dominic Lewis
Hodge theory and Chow groups. 247. Results and formulations in the singular ... elliptic curve Endº endomorphism algebra examples of Abelian Exceptional ...
iccx J - American Mathematical Society
Virtually all of the major theorems in the classical theory, such as the Riemann-Roch theorem, Hodge index theo- ... projective curve of genus 1 (a so-called " ...
Where can I learn the math needed to understand Hodge's ... - Quora
To understand the Hodge conjecture you need to have studied, at least, linear algebra, real analysis, topology, complex function theory and number theory.
On the arithmetic of elliptic curves and a homotopy limit problem
Abstract. In this note, I study a comparison map between a motivic and étale cohomology group of an elliptic curve over Q.
Number theory learning seminar 2015-2016 - Stanford Math
... Hodge theory, and motivic cohomology (each to be explained in a form that ... a survey, Flach. Notes -- use at your own risk. These are informal notes ...
𝑝-adic Hodge Theory (2019) - Simons Foundation
... elliptic curves with level structure is perfectoid. Another approach to 𝑝-adic cohomology of algebraic varieties is using the de Rham-Witt complex. Arthur ...
The theory of elliptic curves is distinguished by its long history and by the diversity of the methods that have been used in its study. This book treats ...
BIRS workshop on Explicit Methods for Rational Points on Curves
At the request of the organizers, I will introduce/review some constructions from p-adic Hodge theory that intervene in the usual Chabauty ...
Elliptic Curves, Second Edition
There are three new chapters which survey recent directions and extensions of the theory, and there are two new appendices. Then there are numerous additions to ...
University of Chicago REU 2014
Hodge theory and elliptic regularity. (pdf); Jordan Hisel. Addition law on elliptic curves. (pdf); Yifeng Huang. Characteristic classes, Chern classes and ...
Braid groups and Hodge theory - Harvard Mathematics Department
Analogous Hodge-theory constructions have been used to study, instead ... Irregular covers of elliptic curves. The preceding example was ...
On Families of Elliptic Curves - Brendan Fong
We first review the basic theory. The results and ... It may be proved using methods in Hodge theory, and is a consequence of Voisin [31, §10.1 Theorem.
... elliptic curves over the rationals of analytic rank at most 1. The Hodge conjecture belongs to several other families of conjectures. There ...
Asher Auel Papers - Dartmouth College Mathematics
... curves and explicit N-descent on elliptic curves. Unramified Brauer ... We study the Brill–Noether theory of curves on K3 surfaces that are Hodge ...
Survey of Diophantine Geometry
Modular Elliptic Curves and Fermat's Last Theorem. 130. §4. Application to ... Higher Dimensional Arakelov Theory. 171. CHAPTER VIII. Diophantine Problems ...
A Survey of the Hodge-Arakelov Theory of Elliptic Curves I - 論文
A Survey of the Hodge-Arakelov Theory of Elliptic Curves I. Arithmetic Fundamental Groups and Noncommutative Algebra, Proceedings of Symposia ...
The Hodge theorem - Purdue Math
A proof can be found in Silverman's book on elliptic curves. A consequence of this and some basic algebraic geometry is that if E is an elliptic curve, then. En ...
The Arithmetic of Elliptic Curves in Towers of Number Fields
In Section 1, we review the Iwasawa theory for elliptic curves at supersingular primes as presented in [Sp12]. In particular, we explain how the Coleman ...
Benjamin Bakker : o-minimal GAGA and applications to Hodge theory. 📅 Nov 9, 2018 3:10 PM · ( 184 Views ) ; Wei Ho : Integral points on elliptic curves. 📅 Nov 2, ...