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  1. Journal of Mathematical Fluid Mechanics
  2. Journal of Mathematical Fluid Mechanics : Volume 11
  3. Journal of Mathematical Fluid Mechanics : Volume 11, Issue 4, December 2009
  4. About the Stability of Gas Balls
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Journal of Mathematical Fluid Mechanics : Volume 19
Journal of Mathematical Fluid Mechanics : Volume 18
Journal of Mathematical Fluid Mechanics : Volume 17
Journal of Mathematical Fluid Mechanics : Volume 16
Journal of Mathematical Fluid Mechanics : Volume 15
Journal of Mathematical Fluid Mechanics : Volume 14
Journal of Mathematical Fluid Mechanics : Volume 13
Journal of Mathematical Fluid Mechanics : Volume 12
Journal of Mathematical Fluid Mechanics : Volume 11
Journal of Mathematical Fluid Mechanics : Volume 11, Issue 4, December 2009
Resonances in the Codimension-2 Bifurcations in the Couette–Taylor Problem
On Kato’s Method for Navier–Stokes Equations
Another Proof of Stability for Global Weak Solutions of 2D Degenerated Shallow Water Models
The Instationary Navier–Stokes Equations in Weighted Bessel-Potential Spaces
About the Stability of Gas Balls
Journal of Mathematical Fluid Mechanics : Volume 11, Issue 3, October 2009
Journal of Mathematical Fluid Mechanics : Volume 11, Issue 2, June 2009
Journal of Mathematical Fluid Mechanics : Volume 11, Issue 1, March 2009
Journal of Mathematical Fluid Mechanics : Volume 10
Journal of Mathematical Fluid Mechanics : Volume 9
Journal of Mathematical Fluid Mechanics : Volume 8
Journal of Mathematical Fluid Mechanics : Volume 7
Journal of Mathematical Fluid Mechanics : Volume 6
Journal of Mathematical Fluid Mechanics : Volume 5
Journal of Mathematical Fluid Mechanics : Volume 4
Journal of Mathematical Fluid Mechanics : Volume 3
Journal of Mathematical Fluid Mechanics : Volume 2
Journal of Mathematical Fluid Mechanics : Volume 1

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About the Stability of Gas Balls

Content Provider Springer Nature Link
Author Ströhmer, Gerhard
Copyright Year 2008
Abstract We prove the nonlinear stability of the motionless, spherically symmetric equilibrium states of barotropic, self-gravitating viscous fluids with respect to perturbations of zero total angular momentum. These equilibrium states as well as the non-stationary solutions occupy part of space, and a constant pressure is assumed on the free surface, but no surface tension.
Ending Page 608
Page Count 37
Starting Page 572
File Format PDF
ISSN 14226928
e-ISSN 14226952
Journal Journal of Mathematical Fluid Mechanics
Issue Number 4
Volume Number 11
Language English
Publisher Birkhäuser-Verlag
Publisher Date 2008-07-07
Publisher Place Basel
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Mathematical Methods in Physics One-parameter semigroups and linear evolution equations Fluid- and Aerodynamics Compressible viscous flows gas balls astrophysical flows Stability and instability of geophysical and astrophysical flows stability Navier-Stokes equations Classical Continuum Physics
Content Type Text
Resource Type Article
Subject Applied Mathematics Mathematical Physics Condensed Matter Physics Computational Mathematics
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