| Lecturer | 정인지 |
|---|---|
| Dept. | 서울대학교 |
| date | Mar 11, 2021 |
We obtain a quantitative and robust proof that incompressible fluid models are strongly ill-posed in critical Sobolev spaces, in the sense that norm inflation and even nonexistence occur for critical initial data. We then show how to use the result to obtain short-time enhanced dissipation for the Navier-Stokes equations.
Symplectic topology and mirror symmetry of partial flag manifolds
2021-2 Rookies Pitch: Number Theory (김지구)
2021-2 Rookies Pitch: Arithmetic Statistics (이정인)
돈은 어떻게 우리 삶에 돈며들었는가? (불확실성 시대에 부는 선형적으로 증가하는가?)
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Heavy-tailed large deviations and deep learning's generalization mystery
Diophantine equations and moduli spaces with nonlinear symmetry
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One and Two dimensional Coulomb Systems
2021-2 Rookies Pitch: Stochastic Analysis (이해성)
2021-2 Rookies Pitch: Probability Theory (조수빈)
Ill-posedness for incompressible Euler equations at critical regularit
2021-2 Rookies Pitch: Low Demensional Topology (이동수)
2021-2 Rookies Pitch: Geometric Topology (김경로)
