2002 On a regularity criterion for the solutions to the 3D Navier-Stokes equations
Luigi C. Berselli
Differential Integral Equations 15(9): 1129-1137 (2002). DOI: 10.57262/die/1356060766

Abstract

In this paper we give a simple proof of the regularity of a class of solutions to the 3D Navier-Stokes equations for a fluid filling {any} smooth three-dimensional domain. The regularity in the same class was proved by Beir\~ao da Veiga in reference [3], for the Cauchy problem in $\mathbb R^n.$

Citation

Download Citation

Luigi C. Berselli. "On a regularity criterion for the solutions to the 3D Navier-Stokes equations." Differential Integral Equations 15 (9) 1129 - 1137, 2002. https://doi.org/10.57262/die/1356060766

Information

Published: 2002
First available in Project Euclid: 21 December 2012

zbMATH: 1034.35087
MathSciNet: MR1919765
Digital Object Identifier: 10.57262/die/1356060766

Subjects:
Primary: 35Q35
Secondary: 35B65 , 35D10 , 76D03 , 76D05

Rights: Copyright © 2002 Khayyam Publishing, Inc.

JOURNAL ARTICLE
9 PAGES

This article is only available to subscribers.
It is not available for individual sale.
+ SAVE TO MY LIBRARY

Vol.15 • No. 9 • 2002
Back to Top