# Changeset 11435

Ignore:
Timestamp:
2019-08-14T14:45:08+02:00 (23 months ago)
Message:

Various corrections on chapters

Cleaning the indexes by fixing/removing wrong entries (or appending a ? to unknown items) and
improve the classification with new index definitions for CPP keys and namelist blocks:

• from \key{...} cmd, key_ prefix no longer precedes the index entry
• namelist block declaration moves from \ngn{nam...} to \nam{...} (i.e. \ngn{namtra\_ldf}\nam{tra\_ldf}) The expected prefix nam is added to the printed word but not the index entry.

Now we have indexes with a better sorting instead of all CPP keys under 'K' and namelists blocks under 'N'.

Fix missing space issues with alias commands by adding a trailing backslash (\NEMO\, \ie\, \eg\, …).
There is no perfect solution for this, and I prefer not using a particular package to solve it.

Review the initial LaTeX code snippet for the historic changes in chapters

Finally, for readability and future diff visualisations, please avoid writing paragraphs with continuous lines.
Break the lines around 80 to 100 characters long

Location:
NEMO/trunk/doc/latex/NEMO/subfiles
Files:
25 edited

### Legend:

Unmodified
 r11337 \label{apdx:A} \minitoc \chaptertoc \vfill In order to establish the set of Primitive Equation in curvilinear $s$-coordinates (\ie an orthogonal curvilinear coordinate in the horizontal and (\ie\ an orthogonal curvilinear coordinate in the horizontal and an Arbitrary Lagrangian Eulerian (ALE) coordinate in the vertical), we start from the set of equations established in \autoref{subsec:PE_zco_Eq} for \] This leads to the $s-$coordinate formulation of the total $z-$coordinate time derivative, \ie the total $s-$coordinate time derivative : \ie\ the total $s-$coordinate time derivative : \begin{align} \label{apdx:A_sco_Dt_vect} % Introducing the vertical scale factor inside the horizontal derivative of the first two terms (\ie the horizontal divergence), it becomes : (\ie\ the horizontal divergence), it becomes : \begin{align*} { \end{align*} which leads to the $s-$coordinate flux formulation of the total $s-$coordinate time derivative, \ie the total $s-$coordinate time derivative in flux form: \ie\ the total $s-$coordinate time derivative in flux form: \begin{flalign} \label{apdx:A_sco_Dt_flux} in particular the pressure gradient. By contrast, $\omega$ is not $w$, the third component of the velocity, but the dia-surface velocity component, \ie the volume flux across the moving $s$-surfaces per unit horizontal area. \ie\ the volume flux across the moving $s$-surfaces per unit horizontal area.