Work

Asymptotic profiles of nonstationary incompressible Navier–Stokes flows in the half-space

Year: 2001

Type: article

Abstract: We are interested in the large-time asymptotic behavior of weak and strong solutions of the Navier-Stokes system in the whole-space R ’ and in the upper half-space $\\mathrm{R}_{+}^{n} $ , n $\\geq 2 $: $\\partial_{t}u+u $. Vu $=\\Delta u-\\nabla p $ (x $\\in D^{n},$t $>0)$ $\\nabla $. u $=0 $ (x $\\in D^{n},$t $\\geq 0) $ (NS)

Source: Methods and Applications of Analysis

DOI: 10.4310/maa.2001.v8.n1.a6

Authors: Yoshiko Fujigaki, Tetsuro Miyakawa

Institution: Kobe University

Language: English

Topic: Navier-Stokes equation solutions

Subfield: Applied Mathematics

Field: Mathematics

Domain: Physical Sciences

Open Access status: bronze

Funder: Japan Society for the Promotion of Science

Award: Functional-analytic study on incompressible viscous fluid flows