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- W2060979275 abstract "Equations describing the behavior of weakly nonlinear slowly varying inertial waves in an unbounded inviscid fluid are derived. A balance between nonlinearity and dispersion is considered. For this balance, sideband instabilities are investigated for two cases. Case 1: Sideband wavenumber vectors K are chosen to be perpendicular to the rotation vector Ω̂ (so that Ω̂·K = 0), and sideband instabilities are found for waves with a wavenumber vector k lying within 35° of the rotation vector. Case 2: K is chosen so that 4(Ω̂·K)2 = ε2(cg·K)2 | K |2, where ε is a measure of the nonlinearity, and cg is the group velocity of the wave. Instability is found for all waves." @default.
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- W2060979275 date "1972-05-01" @default.
- W2060979275 modified "2023-09-27" @default.
- W2060979275 title "Some Inertial Wave Sideband Instabilities" @default.
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- W2060979275 doi "https://doi.org/10.1063/1.1693977" @default.
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