Stability of relative equilibria of three vortices
From MaRDI portal
Publication:5304805
DOI10.1063/1.3216063zbMath1183.76077OpenAlexW2070200060MaRDI QIDQ5304805
Publication date: 18 March 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: http://hdl.handle.net/10919/24389
Related Items (17)
On the stability of discrete tripole, quadrupole, Thomson' vortex triangle and square in a two-layer/homogeneous rotating fluid ⋮ Point vortices on the hyperbolic plane ⋮ Existence and Stability of Four-Vortex Collinear Relative Equilibria with Three Equal Vorticities ⋮ On the stability of two-layer geostrophic point-vortex multipoles ⋮ Stability of the relative equilibrium of three vortex charges with zero total intensity ⋮ Stability of the rhombus vortex problem with a central vortex ⋮ Three-dimensional quasi-geostrophic vortex equilibria with -fold symmetry ⋮ Three-vortex quasi-geostrophic dynamics in a two-layer fluid. Part 1. Analysis of relative and absolute motions ⋮ Self-similar motion of three point vortices ⋮ Travelling vortices over mountains and the long-term structure of the residual flow ⋮ Dynamics of restricted three and four vortices problem on the plane ⋮ Resonant instability in two-dimensional vortex arrays ⋮ Something old, something new: three point vortices on the plane ⋮ Three-dimensional quasi-geostrophic staggered vortex arrays ⋮ Late dynamics of large-scale vortices in periodic two-dimensional flows ⋮ Stability of point-vortex multipoles revisited ⋮ Group scattering of point vortices on an unbounded plane
Cites Work
- Three-vortex motion with zero total circulation: Addendum
- Dynamics of three vortices on a plane and a sphere. II: General compact case
- Studies of perturbed three vortex dynamics
- The dynamics of three vortices revisited
- Integrable and chaotic motions of four vortices. I. The case of identical vortices
- Motion of three vortices
- On The Motion of Three Vortices
- Three-vortex motion with zero total circulation
This page was built for publication: Stability of relative equilibria of three vortices