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Commit 24263e3a authored by Sibylle Techene's avatar Sibylle Techene
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Update file chap_DYN.tex

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......@@ -427,14 +427,15 @@ It is given by:
\label{subsec:DYN_vor_enT}
The kinetic energy conserving scheme at T-point (ENT scheme) conserves the global kinetic energy but not the global enstrophy.
It is given by:
In this case the altered Coriolis parameter is discretised at $t$-points.
ENT scheme is given by:
\begin{equation}
\label{eq:DYN_vor_enT}
\left\{
\begin{aligned}
&+\frac{1}{e_{1u}\,e_{2u}\,e_{3u}} \, \overline{ \left( f^T + \overline{\overline{ \zeta }}^{\,i,j} \right)
&+\frac{1}{e_{1u}\,e_{2u}\,e_{3u}} \, \overline{ \left( f^T \right)
e_{1t}\,e_{2t}\,e_{3t} \, \overline{v}^{\,j}}^{\,i+1/2} \\
&-\frac{1}{e_{1v}\,e_{2v}\,e_{3v}} \, \overline{ \left( f^T + \overline{\overline{ \zeta }}^{\,i,j} \right)
&-\frac{1}{e_{1v}\,e_{2v}\,e_{3v}} \, \overline{ \left( f^T \right)
e_{1t}\,e_{2t}\,e_{3t} \, \overline{u}^{\,i}}^{\,j+1/2}
\end{aligned}
\right.
......
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