Finite Time Analyticity for the Two- and Three-Dimensional Rayleigh-Taylor Instability
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Publication:3666483
DOI10.2307/2000401zbMath0517.76051OpenAlexW4248581218MaRDI QIDQ3666483
Pierre-Louis Sulem, Catherine Sulem
Publication date: 1985
Full work available at URL: https://doi.org/10.2307/2000401
well-posednessRayleigh-Taylor instabilityhorizontal bottomdifferent densitiesfinite time analyticity of interfaceinterface between two ideal irrotational fluidsinterface corrugationstwo and three dimensional
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Cites Work
- Unnamed Item
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- Sur les ondes de surface de l'eau avec une justification mathématique des équations des ondes en eau peu profonde
- Finite time analyticity for the two and three dimensional Kelvin- Helmholtz instability
- Gravity waves on the free surface of an incompressible perfect fluid of finite depth
- A note on a theorem of Nirenberg
- On classical solutions of the two-dimensional non-stationary Euler equation
- On a free boundary problem for an inviscid incompressible fluid
- Remarks on the abstract form of nonlinear cauchy-kovalevsky theorems
- Generalized vortex methods for free-surface flow problems