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- W1995452021 startingPage "1265" @default.
- W1995452021 abstract "Slow, stably stratified flows past obstacles have been studied previously under extreme assumptions with respect to the effects of diffusivity on the flow. If the diffusion of the density perturbation is neglected with respect to its convection in the diffusion equation, there results a solution for the flow with a blocking column upstream and shear layers downstream. If convection is neglected with respect to diffusion, there results a solution with symmetric columns upstream and downstream. In this work both diffusion and convection are retained in the diffusion equation, and it is shown that transition from symmetric to unsymmetric flow occurs when σFi2 increases from 1 with Fi2 < 1, where σ = (v/K) is the ratio of kinematic viscosity to diffusivity and Fi is the internal Froude number based on obstacle height. The upstream solution is obtained over the entire range ofσFi2. It is further shown that diffusivity only effects disturbances with vertical wave numbers of less than 1/(σFi2)1/2." @default.
- W1995452021 created "2016-06-24" @default.
- W1995452021 creator A5089736474 @default.
- W1995452021 date "1974-03-20" @default.
- W1995452021 modified "2023-09-24" @default.
- W1995452021 title "Blocking in slow stratified flows" @default.
- W1995452021 cites W2067239877 @default.
- W1995452021 cites W2149077139 @default.
- W1995452021 doi "https://doi.org/10.1029/jc079i009p01265" @default.
- W1995452021 hasPublicationYear "1974" @default.
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