Update file apdx_DOMAINcfg.tex

latex/NEMO/subfiles/apdx_DOMAINcfg.tex

@@ -194,8 +194,8 @@ near the ocean surface.  The following function is proposed as a standard for a
 $z$-coordinate (with either full or partial steps):
 \begin{gather}
   \label{eq:DOMCFG_zgr_ana_1}
-    z_0  (k) = h_{sur} - h_0 \; k - \; h_1 \; \log  \big[ \cosh ((k - h_{th}) / h_{cr}) \big] \\
-    e_3^0(k) = \lt|    - h_0      -    h_1 \; \tanh \big[        (k - h_{th}) / h_{cr}  \big] \rt|
+    z_0  (k) = h_{sur} - h_0 \; k - \; h_1 \; h_{cr} \; \log  \big[ \cosh ((k - h_{th}) / h_{cr}) \big] \\
+    e_3^0(k) = \lt|    - h_0      -    h_1 \;           \tanh \big[        (k - h_{th}) / h_{cr}  \big] \rt|
 \end{gather}
 
 where $k = 1$ to \texttt{jpk} for $w$-levels and $k = 1$ to \texttt{jpk-1} for $t-$levels.
@@ -210,8 +210,8 @@ without compromising on resolution at depth using a moderate number of levels.
 \begin{gather}
   \label{eq:DOMCFG_zgr_ana_1b}
     \begin{split}
-    z_0  (k) = h_{sur} - h_0 \; k &- \; h_1 \; \log  \big[ \cosh ((k - h_{th}) / h_{cr}) \big] \\
-                             \;   &- \; h2_1 \; \log  \big[ \cosh ((k - h2_{th}) / h2_{cr}) \big]
+    z_0  (k) = h_{sur} - h_0 \; k &- \; h_1  \; h_{cr} \; \log  \big[ \cosh ((k - h_{th}) / h_{cr}) \big] \\
+                             \;   &- \; h2_1 \; h_{cr} \; \log  \big[ \cosh ((k - h2_{th}) / h2_{cr}) \big]
     \end{split}
 \end{gather}
 \begin{gather}