Peter Scholze

01:42:40

published on October 20, 2023

Analytic Stacks (2/29)

By Peter Scholze

The Langlands Program and the Moduli of Bundles on the Curve (3/3)

01:20:27

published on July 27, 2022

The Langlands Program and the Moduli of Bundles on the Curve (3/3)

By Peter Scholze , Laurent Fargues

The Langlands Program and the Moduli of Bundles on the Curve (2/3)

01:07:10

published on July 24, 2022

The Langlands Program and the Moduli of Bundles on the Curve (2/3)

By Peter Scholze , Laurent Fargues

The Langlands Program and the Moduli of Bundles on the Curve (1/3)

01:26:55

published on July 21, 2022

The Langlands Program and the Moduli of Bundles on the Curve (1/3)

By Peter Scholze , Laurent Fargues

57:38

published on June 28, 2021

Liquid vector spaces

By Peter Scholze

6/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

01:35:22

published on July 17, 2018

6/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

By Peter Scholze

5/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

01:49:23

published on July 17, 2018

5/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

By Peter Scholze

4/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

01:42:14

published on July 17, 2018

4/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

By Peter Scholze

3/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

01:40:18

published on July 17, 2018

3/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

By Peter Scholze

2/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

01:42:35

published on July 17, 2018

2/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

By Peter Scholze

1/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

01:43:31

published on July 17, 2018

1/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

By Peter Scholze

57:16

published on July 5, 2018

Local acyclicity in $p$-adic geometry

By Peter Scholze

01:09:21

published on June 26, 2018

p-adic K-theory of p-adic rings

By Peter Scholze

6/6 On the local Langlands conjectures for reductive groups over p-adic fields

01:54:55

published on April 14, 2017

6/6 On the local Langlands conjectures for reductive groups over p-adic fields

By Peter Scholze

The geometric Satake equivalence in mixed characteristic

01:16:21

published on April 13, 2017

The geometric Satake equivalence in mixed characteristic

By Peter Scholze

Mathematics
and Interactions

Kenji Nakanishi : Classification of Initial Data for Gobal Dynamics of Nonlinear Dispersive Equations

French Spring School in Theoretical Computer Science / École de Printemps d'Informatique Théorique

Not Only Scalar Curvature Seminar

Algorithmics and programming / Algorithmique et programmation

Analytic Stacks (2/29)

The Langlands Program and the Moduli of Bundles on the Curve (3/3)

The Langlands Program and the Moduli of Bundles on the Curve (2/3)

The Langlands Program and the Moduli of Bundles on the Curve (1/3)

Liquid vector spaces

6/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

5/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

4/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

3/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

2/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

1/6 Perfectoid Spaces and the Weight-Monodromy Conjecture

Local acyclicity in $p$-adic geometry

p-adic K-theory of p-adic rings

6/6 On the local Langlands conjectures for reductive groups over p-adic fields

The geometric Satake equivalence in mixed characteristic