𝔖 Bobbio Scriptorium
✦   LIBER   ✦

Remark on the L2 estimates of the density for the compressible Navier–Stokes flow in R3

✍ Scribed by R. Ikehata; T. Kobayashi; T. Matsuyama

Publisher
Elsevier Science
Year
2001
Tongue
English
Weight
238 KB
Volume
47
Category
Article
ISSN
0362-546X

No coin nor oath required. For personal study only.

📜 SIMILAR VOLUMES

A remark on the Lipschitz estimates of s
A remark on the Lipschitz estimates of solutions to Navier–Stokes equations
✍ Gang Wu; Bo Zhang 📂 Article 📅 2010 🏛 John Wiley and Sons 🌐 English ⚖ 135 KB 👁 2 views

In this paper, we establish a constant-type growth estimate in the Lipschitz norm of solutions to the 2D Navier-Stokes equations with fractional diffusion and a polynomial-type growth estimate of solutions to the 3D axisymmetric Navier-Stokes equations.

The Design of Local Navier–Stokes Precon
The Design of Local Navier–Stokes Preconditioning for Compressible Flow
✍ Dohyung Lee 📂 Article 📅 1998 🏛 Elsevier Science 🌐 English ⚖ 381 KB

A family of Navier-Stokes preconditioners is presented that may reduce the stiffness due to complicated interaction between convection and diffusion in viscous flows. Navier-Stokes preconditioning is developed based on a Fourier analysis of the discretized equations and a dispersion analysis of the

Compact attractors for the Navier-Stokes
Compact attractors for the Navier-Stokes equations of one-dimensional, compressible flow
✍ David Hoff; Mohammed Ziane 📂 Article 📅 1999 🏛 Elsevier Science 🌐 English ⚖ 469 KB

We prove the existence of a compact attractor for the Navier-Stokes equations of compressible fluid flow in one space dimension. We also show that the large-time behavior of a given solution is entirely determined by its values for all time at a finite number of points, given in terms of a certain d

A remark on the pressure for the Navier–
A remark on the pressure for the Navier–Stokes flows in 2-D straight channel with an obstacle
✍ H. Morimoto 📂 Article 📅 2004 🏛 John Wiley and Sons 🌐 English ⚖ 136 KB

## Abstract Let T=ℝ×(‐1,1) and &ℴ⊂ℝ^2^ be a smoothly bounded open set, closure of which is contained in __T__. We consider the stationary Navier–Stokes flows in $\Omega {:=} T \backslash \bar{\scriptstyle{O}}$. In general, the pressure is determined up to a constant. Since Ω has two extremities, we