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Across Channel Momentum Balance

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Presentation on theme: "Across Channel Momentum Balance"— Presentation transcript:

1 Across Channel Momentum Balance
y z LNM h1 h2 Geostrophic balance (frictionless, steady and linear motion) in the lower layer

2 h z h1 LNM y h2 Geostrophic Balance in the upper layer
Geostrophic Balance in the lower layer:

3 y z LNM h1 h2 h Margules’ Relation How about ? With one can determine

4 Effects of the Earth’s Rotation

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6 Observed slope: 2m in 10 km 2 / 104 = 2 x 10-4 f = 8.8e-5 u1 = 0.08 u2 = rho1 = 1020 rho2 = 1024

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8 Could you draw the pressure field (isobars) associated with these salinity (density) fields?
u1 = 0.10 m/s u2 = m/s ρ1 = 1017 kg/m3 ρ2 = 1022 kg/m3 f = 8.8 e-5 s-1 Observed = 2 m in 8 km = 2.5 x 10-4 u1 = 0.08 m/s u2 = m/s ρ1 = 1021 kg/m3 ρ2 = 1023 kg/m3 f = 8.8 e-5 s-1 Observed = 7 m in 8 km = 8.8 x 10-4

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10 Internal Radius of Deformation Internal Rossby Radius
Generally, the outflow modified by rotation will be restricted by the internal radius of deformation R, derived from geostrophy: Scaling: L Internal Radius of Deformation or Internal Rossby Radius

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13 Framework established:
Along estuary: pressure gradient balanced by friction Across estuary: geostrophic balance

14 S0


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