- Timestamp:
- 2011-10-25T15:39:07+02:00 (13 years ago)
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branches/2011/dev_r2855_INGV2_3_blk_wave/DOC/TexFiles/Chapters/Chap_ZDF.tex
r2541 r2990 100 100 $a=5$ and $n=2$. The last three values can be modified by setting the 101 101 \np{rn\_avmri}, \np{rn\_alp} and \np{nn\_ric} namelist parameters, respectively. 102 103 A simple mixing-layer model to transfer and dissipate the atmospheric 104 forcings (wind-stress and buoyancy fluxes) can be activated setting 105 the \np{ln\_mldw} =.true. in the namelist. 106 107 In this case, the local depth of turbulent wind-mixing or "Ekman depth" 108 $h_{e}(x,y,t)$ is evaluated and the vertical eddy coefficients prescribed within this layer. 109 110 This depth is assumed proportional to the "depth of frictional influence" that is limited by rotation: 111 \begin{equation} 112 h_{e} = Ek \frac {u^{*}} {f_{0}} \\ 113 \end{equation} 114 where, $Ek$ is an empirical parameter, $u^{*}$ is the friction velocity and $f_{0}$ is the Coriolis 115 parameter. 116 117 In this similarity height relationship, the turbulent friction velocity: 118 \begin{equation} 119 u^{*} = \sqrt \frac {|\tau|} {\rho_o} \\ 120 \end{equation} 121 122 is computed from the wind stress vector $|\tau|$ and the reference dendity $ \rho_o$. 123 The final $h_{e}$ is further constrained by the adjustable bounds \np{rn\_mldmin} and \np{rn\_mldmax}. 124 Once $h_{e}$ is computed, the vertical eddy coefficients within $h_{e}$ are set to 125 the empirical values \np{rn\_wtmix} and \np{rn\_wvmix} \citep{Lermusiaux2001}. 102 126 103 127 % -------------------------------------------------------------------------------------------------------------
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