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Absolute instability: A toy model and an application to the Rayleigh-Bénard problem with horizontal flow in porous media
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文摘

Absolute instability is surveyed through a toy model based on Burgers’ equation.

The onset of absolute instability is studied via the steepest-descent method.

The thermal instability of steady flow in a horizontal porous layer is studied.

The transition from convective to absolute instability is analysed.

The effects of Péclet number and of Darcy–Prandtl number are discussed.

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