Uniform time of existence for the alpha Euler equations-Reference-Cited by-同舟云学术

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Uniform time of existence for the alpha Euler equations

Published:2016-09 Issue:5 Volume:271 Page:1341-1375
ISSN:0022-1236
Container-title:Journal of Functional Analysis
language:en
Short-container-title:Journal of Functional Analysis

Author:

Busuioc A.V.,Iftimie D.,Lopes Filho M.C.,Nussenzveig Lopes H.J.

Funder

Réseau Franco-Brésilien en Mathématiques

CNPq

FAPERJ

Université de Lyon

French National Research Agency

Publisher

Elsevier BV

Subject

Analysis

Reference17 articles.

1. Vector potentials in three-dimensional non-smooth domains;Amrouche;Math. Methods Appl. Sci.,1998

2. Asymptotics for the minimization of a Ginzburg–Landau functional;Bethuel;Calc. Var. Partial Differential Equations,1993

3. On the equations rotv=g and divu=f with zero boundary conditions;Borchers;Hokkaido Math. J.,1990

4. On second grade fluids with vanishing viscosity;Busuioc;Port. Math. Nova Série,2002

5. The second grade fluid and averaged Euler equations with Navier-slip boundary conditions;Busuioc;Nonlinearity,2003

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1. Non-conservative Solutions of the Euler-$$\alpha $$ Equations;Journal of Mathematical Fluid Mechanics;2023-01-25

2. Optimal decay rate for higher-order derivatives of the solution to the Lagrangian-averaged Navier–Stokes-$\alpha$ equation in $\mathbb{R}^3$;Annales de l'Institut Henri Poincaré C, Analyse non linéaire;2022-03-11

3. The Limit $\alpha \to 0$ of the $\alpha$-Euler Equations in the Half-Plane with No-Slip Boundary Conditions and Vortex Sheet Initial Data;SIAM Journal on Mathematical Analysis;2020-01

4. Vanishing α and viscosity limits of second grade fluid equations for an expanding domain in the plane;Nonlinear Analysis: Real World Applications;2019-10

5. Uniform time of existence of the smooth solution for 3D Euler-α equations with periodic boundary conditions;Mathematical Models and Methods in Applied Sciences;2018-09

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