Все публикации

0:59:16

Global guarantees for policy gradient methods

1:01:57

Bridging the Theory-practice Gap

0:50:06

Generic alignment conjecture and the problem of emergence of collective behavior

1:03:20

Anomalous Dissipation and the Strong Onsager Conjecture Part3: From Fourier series to wavelet series

0:57:20

Anomalous Dissipation and the Strong Onsager Conjecture Part 2 (L^3 convex integration)

0:57:32

Anomalous Dissipation and the Strong Onsager Conjecture Part 1 (the local energy inequality)

1:00:42

Anomalous Dissipation and the Strong Onsager Conjecture Part 4 (Error estimates)

0:57:38

Anomalous Dissipation and the Strong Onsager Conjecture Part 5 (Intermittent pressure)

0:07:54

Zuviel Fußball im Fernsehen führt zu Haarausfall? Für Schüler:innen ab Klassenstufe 10

0:20:53

Ranging from Mathematical General Relativity, to Quantum Field- and Information Theory

1:14:11

Mimi Dai, University of Illinois, Chicago: fluid equations, from Leray to Ladyzhenskaya, and beyond

0:17:27

statistical manifolds (related to exponential families) have an F-manifold structure

0:18:05

Riemann’s theta function

0:13:20

Partial Differential Equations 02: Three fundamental examples

0:14:50

Partial Differential Equations 01: Introduction

0:14:12

Partial Differential Equations 04: Transport equation, general solution

0:11:31

Partial Differential Equations 03: Transport equation, derivation

0:10:04

Partial Differential Equations 07: Wave equation, intuition

0:13:45

Partial Differential Equations 06: Transport with decay and nonlinear transport

0:20:15

Partial Differential Equations 09: Wave equation, general solution

0:22:45

Partial Differential Equations 08: Wave equation, derivation

0:15:13

Partial Differential Equations 12: Wave equation, characteristics

0:14:31

Partial Differential Equations 11: Wave equation, d'Alembert examples

0:12:32

Partial Differential Equations 10: Wave equation, d'Alembert's formula