Media Summary: Speaker: Dan Abramovich Affiliation: Brown University 02/01/21 How well can one resolve the singularities of a family of complex ... MPS Conference on The Eisenstein Ideal and Galois Representations: Looking Forward after 50 Years May 18 - 22, 2026 ... How do you integrate a 1-form on an algebraic curve over the p-adic numbers? One can integrate locally, but because the ...

Semistable Reduction A Progress Report - Detailed Analysis & Overview

Speaker: Dan Abramovich Affiliation: Brown University 02/01/21 How well can one resolve the singularities of a family of complex ... MPS Conference on The Eisenstein Ideal and Galois Representations: Looking Forward after 50 Years May 18 - 22, 2026 ... How do you integrate a 1-form on an algebraic curve over the p-adic numbers? One can integrate locally, but because the ... Course: Introduction to stacks and moduli Instructor: Jarod Alper (University of Washington) Course website: ... VaNTAGe seminar, on Nov 10, 2020 License: CC-BY-NC-SA. Chair for the Talk: Manami Roy, Fordham University New York. Abstract: The modular method is a powerful approach to ...

SL(2,R)-equivariance of Rankin-Cohen deformation. Resolution and logarithmic resolution via weighted blowings up Dan Abramovich (Brown University) July 31, 2020 This lecture ... We will begin by recalling definitions and basic properties of modular curves. Then we will introduce the modularity theorem and ... Today we look at the med school application of a student with great stats (516 MCAT, 3.88 GPA) who received no interview invites ...

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Semistable Reduction - A Progress Report
Semistable reduction theorem 1 Holmes
Naomi Sweeting: Nontrivial Ceresa and Modified Diagonal Classes via Semistable Reduction
Eric Katz (May 21, 2021):  Iterated p-adic integration on semistable curves
A Crystalline Criterion for Good Reduction on Semi-stable $K3$-Surfaces over a $p$-adic Field
Lecture 15: Stable reduction
Nicholas Triantafillou, Computing isolated points on modular curves
Introduction to the Modular Method - Nicolas Billerey, University Clermont Auvergne, France
Modular curves 9 - Володимир Любашенко
Dan Abramovich (July 31, 2020):  Resolution and logarithmic resolution via weighted blowings up
Boris Zilber, A model theory of modular curves
"Modular Curves - I" by Shaunak Deo
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Semistable Reduction - A Progress Report

Semistable Reduction - A Progress Report

Speaker: Dan Abramovich Affiliation: Brown University 02/01/21 How well can one resolve the singularities of a family of complex ...

Semistable reduction theorem 1 Holmes

Semistable reduction theorem 1 Holmes

Okay so this is the

Naomi Sweeting: Nontrivial Ceresa and Modified Diagonal Classes via Semistable Reduction

Naomi Sweeting: Nontrivial Ceresa and Modified Diagonal Classes via Semistable Reduction

MPS Conference on The Eisenstein Ideal and Galois Representations: Looking Forward after 50 Years May 18 - 22, 2026 ...

Eric Katz (May 21, 2021):  Iterated p-adic integration on semistable curves

Eric Katz (May 21, 2021): Iterated p-adic integration on semistable curves

How do you integrate a 1-form on an algebraic curve over the p-adic numbers? One can integrate locally, but because the ...

A Crystalline Criterion for Good Reduction on Semi-stable $K3$-Surfaces over a $p$-adic Field

A Crystalline Criterion for Good Reduction on Semi-stable $K3$-Surfaces over a $p$-adic Field

A short version of thesis dissertation.

Lecture 15: Stable reduction

Lecture 15: Stable reduction

Course: Introduction to stacks and moduli Instructor: Jarod Alper (University of Washington) Course website: ...

Nicholas Triantafillou, Computing isolated points on modular curves

Nicholas Triantafillou, Computing isolated points on modular curves

VaNTAGe seminar, on Nov 10, 2020 License: CC-BY-NC-SA.

Introduction to the Modular Method - Nicolas Billerey, University Clermont Auvergne, France

Introduction to the Modular Method - Nicolas Billerey, University Clermont Auvergne, France

Chair for the Talk: Manami Roy, Fordham University New York. Abstract: The modular method is a powerful approach to ...

Modular curves 9 - Володимир Любашенко

Modular curves 9 - Володимир Любашенко

SL(2,R)-equivariance of Rankin-Cohen deformation.

Dan Abramovich (July 31, 2020):  Resolution and logarithmic resolution via weighted blowings up

Dan Abramovich (July 31, 2020): Resolution and logarithmic resolution via weighted blowings up

Resolution and logarithmic resolution via weighted blowings up Dan Abramovich (Brown University) July 31, 2020 This lecture ...

Boris Zilber, A model theory of modular curves

Boris Zilber, A model theory of modular curves

... uh the aim of uh what i'm

"Modular Curves - I" by Shaunak Deo

"Modular Curves - I" by Shaunak Deo

We will begin by recalling definitions and basic properties of modular curves. Then we will introduce the modularity theorem and ...

Why Was She Rejected With a 516 MCAT and 3.88 GPA? | Application Renovation (S3 E8)

Why Was She Rejected With a 516 MCAT and 3.88 GPA? | Application Renovation (S3 E8)

Today we look at the med school application of a student with great stats (516 MCAT, 3.88 GPA) who received no interview invites ...