Abstract
Nonlinear coupling of a modulated wave and a low-frequency mode is shown to produce a resonant interaction and instability when the Cherenkov condition vp=vg cosθ is satisfied for the phase velocity vp of the low-frequency mode, the group velocity vg of the modulated wave, and the angle θ between the two wave vectors. This effect stimulates the self-trapping (modulational instability) or self-focusing of the modulated wave. Examples are shown for the cases of couplings between plasma cyclotron waves and magnetohydrodynamic (MHD) modes.

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