Media Summary: This lecture is part of an online graduate course on How the discoveries of Ramanujan in 1916, combined with the insights of Eichler and Shimura in the 50's, led to the proof of ... For more information on the seminar, see: Abstract: Abstract: A special case modularity theorem which ...

Modular Forms Introduction - Detailed Analysis & Overview

This lecture is part of an online graduate course on How the discoveries of Ramanujan in 1916, combined with the insights of Eichler and Shimura in the 50's, led to the proof of ... For more information on the seminar, see: Abstract: Abstract: A special case modularity theorem which ... Abstract: Birch gave an extremely efficient algorithm to compute a certain subspace of classical Dr. F.C. Kohli Centre of Excellence Perspectives in Mathematical Sciences January 10–February 4, 2022 Wednesday, 2 February ... Sign up with brilliant and get 20% off your annual subscription: STEMerch Store: ...

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Modular forms: Introduction
Don Zagier - Modular Forms and Differential Equations
Elliptic Curves and Modular Forms | The Proof of Fermat’s Last Theorem
Modular Forms | Modular Forms; Section 1 2
The bridge between number theory and complex analysis
Modular Functions | Modular Forms; Section 1.1
July 5th: Introduction to modular forms and elliptic curves by Kenny Li
Introduction to Modular Forms - Part 1 of 8
Modular Forms and Representation Theory - Ken Ono - 2016
John Voight:  Computing classical modular forms as orthogonal modular forms
Modular forms, Galois representations and the Ramanujan prime 691 - Chandrashekhar Khare
Counting points on the E8 lattice with modular forms (theta functions) | #SoME2
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Modular forms: Introduction

Modular forms: Introduction

This lecture is part of an online graduate course on

Don Zagier - Modular Forms and Differential Equations

Don Zagier - Modular Forms and Differential Equations

The theory of automorphic

Elliptic Curves and Modular Forms | The Proof of Fermat’s Last Theorem

Elliptic Curves and Modular Forms | The Proof of Fermat’s Last Theorem

Elliptic curves,

Modular Forms | Modular Forms; Section 1 2

Modular Forms | Modular Forms; Section 1 2

We define

The bridge between number theory and complex analysis

The bridge between number theory and complex analysis

How the discoveries of Ramanujan in 1916, combined with the insights of Eichler and Shimura in the 50's, led to the proof of ...

Modular Functions | Modular Forms; Section 1.1

Modular Functions | Modular Forms; Section 1.1

In this video we

July 5th: Introduction to modular forms and elliptic curves by Kenny Li

July 5th: Introduction to modular forms and elliptic curves by Kenny Li

For more information on the seminar, see: https://pgadey.ca/seminar/. Abstract: Abstract: A special case modularity theorem which ...

Introduction to Modular Forms - Part 1 of 8

Introduction to Modular Forms - Part 1 of 8

Introduction

Modular Forms and Representation Theory - Ken Ono - 2016

Modular Forms and Representation Theory - Ken Ono - 2016

Modular Forms

John Voight:  Computing classical modular forms as orthogonal modular forms

John Voight: Computing classical modular forms as orthogonal modular forms

Abstract: Birch gave an extremely efficient algorithm to compute a certain subspace of classical

Modular forms, Galois representations and the Ramanujan prime 691 - Chandrashekhar Khare

Modular forms, Galois representations and the Ramanujan prime 691 - Chandrashekhar Khare

Dr. F.C. Kohli Centre of Excellence Perspectives in Mathematical Sciences January 10–February 4, 2022 Wednesday, 2 February ...

Counting points on the E8 lattice with modular forms (theta functions) | #SoME2

Counting points on the E8 lattice with modular forms (theta functions) | #SoME2

In this video, I show a use of

This completely changed the way I see numbers | Modular Arithmetic Visually Explained

This completely changed the way I see numbers | Modular Arithmetic Visually Explained

Sign up with brilliant and get 20% off your annual subscription: https://brilliant.org/MajorPrep/ STEMerch Store: ...