1986
DOI: 10.1175/1520-0485(1986)016<1970:hcosfw>2.0.co;2
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Hydraulic Control of Sill Flow with Bottom Friction

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Cited by 87 publications
(72 citation statements)
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“…C d à is usually on the order of 10 −3 ; 10 Pratt noted a measured value of C d à = 4.4ϫ 10 −3 . 13 We consider a uniform channel of width b 0 with a localized contraction where b͑x͒ Ͻ b 0 is monotonically decreasing to a minimum nozzle width b͑x c ͒ = b c from x =0 to x = x c . In all experiments, this nozzle width occurs at the end of the channel and the contractions are linear.…”
Section: Multiple Steady States In Shallow Water Flows: 1d Theorymentioning
confidence: 99%
“…C d à is usually on the order of 10 −3 ; 10 Pratt noted a measured value of C d à = 4.4ϫ 10 −3 . 13 We consider a uniform channel of width b 0 with a localized contraction where b͑x͒ Ͻ b 0 is monotonically decreasing to a minimum nozzle width b͑x c ͒ = b c from x =0 to x = x c . In all experiments, this nozzle width occurs at the end of the channel and the contractions are linear.…”
Section: Multiple Steady States In Shallow Water Flows: 1d Theorymentioning
confidence: 99%
“…In the full-depth hydrographic profiles the Medi'terranean water tongue is apparent as a layer of nearly constant salinity in the approximate 02 (potential temperature referenced to 2000 dbar) range of 8ø-10øC (see Figure 4) In the case of an inviscid steady two-dimensional flow along a channel of slowly varying geometry a horizontally asymmetric density distribution (i.e., differing reservoir conditions) implies that the flow is (hydraulically) controlled [Armi, 1986]. Pratt [1986] The simple one-and-a-half layer reduced gravity model with zero upstream potential vorticity introduced by Whitehead et al [1974] is considered adequate for this purpose, mainly because it is the simplest model of rotating hydraulics, which has been tested in similar contexts [Whitehead, 1997]. In the limit of no rotation it reduces to hydraulic flow over a weir.…”
Section: Regional Hydrography and Flow Fieldmentioning
confidence: 99%
“…All tidal adjustments of the interface occur near the constriction. The boundary condition is expressed thus: underneath an inactive layer [Pratt, 1986]; in both cases the control is moved landward of the topographic constriction, and the lower layer is thickened.…”
Section: Interfacial Mixingmentioning
confidence: 99%
“…The lower layer thickness must increase to conserve transport when currents are reduced; thins could also be interpreted as a relocation of the control point [Pratt, 1986] We have learned something about the effects of bottom friction and barotropic currents. In the absence of bottom friction, the pycnocline will be thicker on flood.…”
Section: Effect Of Interfacial Frictionmentioning
confidence: 99%