Journal of Nonlinear Science | Vol.26, Issue.6 | | Pages 1851–1894
On Orbital Instability of Spectrally Stable Vortices of the NLS in the Plane
We explain how spectrally stable vortices of the nonlinear Schrödinger equation in the plane can be orbitally unstable. This relates to the nonlinear Fermi golden rule, a mechanism which exploits the nonlinear interaction between discrete and continuous modes of the NLS.
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On Orbital Instability of Spectrally Stable Vortices of the NLS in the Plane
We explain how spectrally stable vortices of the nonlinear Schrödinger equation in the plane can be orbitally unstable. This relates to the nonlinear Fermi golden rule, a mechanism which exploits the nonlinear interaction between discrete and continuous modes of the NLS.
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