On the Stability of Self-similar Blow-up for $C^{1,α}$ Solutions to the Incompressible Euler Equations on $\mathbb{R}^3$ — mentioned by fluffything

Thu, 19 Dec 2019 12:12:48 GMT

> They should be able to describe the motion of any fluid under any circumstances — and for more than two centuries, they have. The Euler equations neglect viscosity. > They also assume that fluids are “incompressible,” meaning that under the rules of the Euler equations, you can’t squeeze a fluid into a smaller space than the one it already occupies. The Euler equations are compressible flow equations. --- These two mistakes could have been corrected had the author read the first sentence of the wikipedia page about the Euler equations. The TL;DR is that there are two papers that show that…

Paper and discussion history. A mention is not an endorsement.

On the Stability of Self-similar Blow-up for $C^{1,α}$ Solutions to the Incompressible Euler Equations on $\mathbb{R}^3$ · HackerPapers discussions

On the Stability of Self-similar Blow-up for $C^{1,α}$ Solutions to the Incompressible Euler Equations on $\mathbb{R}^3$ — mentioned by fluffything