Isospectral Theory of Euler Equations
Yanguang Charles Li, Roman Shvidkoy
Abstract
Isospectral problem of both 2D and 3D Euler equations of inviscid fluids, is investigated. Connections with the Clay problem are described. Spectral theorem of the Lax pair is studied.
Create a lesson
Related papers
Regularity theorems for Lipschitz viscosity solutions to the minimal surface system
Bryan Dimler
Sharp stability for mixed bubbles on hyperbolic space
Juncheng Wei, Zetian Yan, Zhipeng Yang
Lack of exponential stability for thermoelastic Timoshenko and Bresse systems with full homogeneous Dirichlet boundary conditions
Pedro Roberto de Lima
Regularity for Minimizers of Mixed-Smoothness Variational Integrals
Jan Kristensen, Adam Prosinski, Aidan Strong
Failure of dimension drop for harmonic measure on Ahlfors regular flat boundaries
Yingying Cai, Cole Jeznach, Xavier Tolsa
Explicit counterexamples to Frank-Loss optimizer conjectures for critical Dirac and vector Sobolev inequalities
Bartosz Bieganowski, Jarosław Mederski