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- W2078296757 abstract "An analytic expression is presented fitting Turner's experimental results on the flux through a diffusive interface in a heat/salt system. This expression is then used in an explicit calculation of the positions of equilibrium and the stability of a system consisting of one intermediate layer between two semi-infinite layers of constant properties. If both interfaces are in the regime for which the nondimensional ratio of the salt flux to the heat flux is independent of the density ratio βΔS/αΔT, a family of equilibrium positions exists and is neutrally stable. If either interface is not in this regime the system is unstable. The criteria for stability are obtained for general flux laws and it is shown that these are also the criteria for any number of intermediate layers. A simple re-interpretation of these criteria is presented which renders them valid also for fingering interfaces. The salinity field is shown to be the destabilizing agent for diffusive interfaces, and the temperature field the destabilizing agent for fingering interfaces. Relevant oceanographic observations are presented and discussed." @default.
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- W2078296757 date "1971-10-01" @default.
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- W2078296757 title "On the stability of a series of double-diffusive layers" @default.
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- W2078296757 doi "https://doi.org/10.1016/0011-7471(71)90005-2" @default.
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