| Lecturer | Otto van Koert |
|---|---|
| Dept. | 서울대학교 |
| date | Apr 15, 2021 |
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.
Symplectic topology and mirror symmetry of partial flag manifolds
돈은 어떻게 우리 삶에 돈며들었는가? (불확실성 시대에 부는 선형적으로 증가하는가?)
<학부생을 위한 ɛ 강연> Mathematics and music: Pythagoras, Bach, Fibonacci and AI
Topological surgery through singularity in mean curvature flow
Heavy-tailed large deviations and deep learning's generalization mystery
Diophantine equations and moduli spaces with nonlinear symmetry
<정년퇴임 기념강연> Hardy, Beurling, and invariant subspaces
<정년퇴임 기념강연> The Elements of Euclid
On circle diffeomorphism groups
<학부생을 위한 ɛ 강연> Symplectic geometry and the three-body problem
WGAN with an Infinitely wide generator has no spurious stationary points
Free boundary problems arising from mathematical finance
One and Two dimensional Coulomb Systems
Ill-posedness for incompressible Euler equations at critical regularit
<정년퇴임 기념강연> 수학의 시대정신(?)
<학부생을 위한 ɛ 강연> Mathematical Aspects of Machine Learning and Deep Learning AI
Lie group actions on symplectic manifolds
Mathematics, Biology and Mathematical Biology
Quantitative residual non-vanishing of special values of various L-functions
Quantum Dynamics in the Mean-Field and Semiclassical Regime
