Instability of Plane Poiseuille Flow Caused by a Nonlinear, Nonperiodic and Three-Dimensional Disturbance
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概要
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By means of the Fourier transform, an amplitude expansion and a wave-number expansion, the Navie?"-Stokes equation is reduced to a weakly nonlinearequation for the slowly varying complex amplitude of an envelope of a quasi-monochromatic and weakly three-dimensional disturbance. The reduced equationfor the amplitude discloses severe condition of justification of the nonlinearSchr6dinger type equation. The weak three-dimensionality of disturbance aswell as the weak nonperiodicity has significant effects on the instability of planePoiseuille flow.
- 社団法人日本物理学会の論文
- 1978-02-15
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関連論文
- Instability of Plane Poiseuille Flow Caused by a Nonlinear, Nonperiodic and Three-Dimensional Disturbance
- Non-Linearity and Non-Periodicity of a Two-Dimensional Disturbance in Plane Poiseuille Flow