| 강연자 | Otto van Koert |
|---|---|
| 소속 | 서울대학교 |
| date | 2021-04-15 |
We describe some of the history of the three-body problem and how it lead to symplectic geometry. We start by sketching Poincare’s prize-winning work, and discuss how it lead to the birth of the fields of dynamical systems and symplectic geometry. To make the talk accessible we begin with the basics and give an illustrated guide of some of the developments.
Ill-posedness for incompressible Euler equations at critical regularit
WGAN with an Infinitely wide generator has no spurious stationary points
<학부생을 위한 ɛ 강연> Symplectic geometry and the three-body problem
<정년퇴임 기념강연> Hardy, Beurling, and invariant subspaces
Diophantine equations and moduli spaces with nonlinear symmetry
<정년퇴임 기념강연> 리만 가설에 관련된 옌센 다항식의 영점
Geometric structures and representation spaces
Geometric Langlands theory: A bridge between number theory and physics
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<정년퇴임 기념강연> 작용소대수와 양자정보이론
From mirror symmetry to enumerative geometry
On classification of long-term dynamics for some critical PDEs
Homogeneous dynamics and its application to number theory
학부생을 위한 강연: 브라질과 프랑스는 왜 축구를 잘 할까? - 경제와 수학과 축구와 법률
<청암상 수상 기념 특별강연> 동형암호, 기계학습, 근사정수론
<정년퇴임 기념강연> 수학의 시대정신(?)
Random matrices and operator algebras
<학부생을 위한 ɛ 강연> Mathematical Aspects of Machine Learning and Deep Learning AI
Riemann-Hilbert correspondence for irregular holonomic D-modules
Toward bridging a connection between machine learning and applied mathematics
