Ri_b = g*(delta rho) * h/ rho_0 / (delta u)**2
where delta is the difference between the mixed layer and the level below.
Rho_0 is a reference density,and h is the mixed layer depth.
Price says Ri_b >= 0.65 so entrain if Ri_b < 0.65.
I tried to detrain mass from the mixed layer if Ri_b >0.65 because then
there isn't enough shear to keep the mixed layer that deep. But this causes
a lot of problem for me because of very high frequency oscillations
(entrainment in in one-step and detrainment the next).
Does anybody have any ideas? I can not figure out how Price detrains.
Thanks in advance for all the help.
Ragu
[Request deleted]
Sorry, this is not a solution to your problem, I am also working on the
Price model, but for biological modelling.
The model presents some weakness on the simulation of the mixed layer
during the winter, and I will be interested to know if you met the same
problem ( it seems you did).
It would be great if you can send to me an explanation to go through this
difficulty.
-Thierry
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Thierry Mathieu tmat...@crosby.physics.mun.ca
Memorial University tmat...@kean.ucs.mun.ca
of Newfoundland
Ocean Sciences Centre
Canada
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If your problem is that the model predict a shalllower ML than the observed ML
I have the answer.
According to Martin (1986), Price model can provide only a convective
adjustement of the density profile when there is no wind. During winter
when MLD is > 70 or 80 meters the shear from wind-driven current is too weak
at the base of the ML to provide much entrainment mixing.
Ravindran P
Dept of Oceanography
Dalhousie Univ
Halifax, NS, Canada