From: Wolfgang Bangerth <bangerth@colostate.edu>
Date: Tue, 23 Apr 2019 22:16:14 +0000 (-0600)
Subject: Avoid latex formulas in section headings.
X-Git-Tag: v9.1.0-rc1~185^2
X-Git-Url: https://gitweb.dealii.org/cgi-bin/gitweb.cgi?a=commitdiff_plain;h=d3da004e9070d88c99abcb1969662a70484338c5;p=dealii.git

Avoid latex formulas in section headings.
---

diff --git a/examples/step-61/doc/intro.dox b/examples/step-61/doc/intro.dox
index 6d3ed92ed8..a93d150da1 100644
--- a/examples/step-61/doc/intro.dox
+++ b/examples/step-61/doc/intro.dox
@@ -365,7 +365,7 @@ that we only need to use the cell-interior part $\varphi_i^\circ$ for
 each shape function $\varphi_i$.
 
 
-<h3> Post-processing and $L_2$-errors </h3>
+<h3> Post-processing and <i>L<sub>2</sub></i>-errors </h3>
 
 The discussions in the previous sections have given us a linear
 system that we can solve for the numerical pressure $p_h$. We can use
diff --git a/examples/step-61/doc/results.dox b/examples/step-61/doc/results.dox
index 6d21bb519c..6b7efd1aab 100644
--- a/examples/step-61/doc/results.dox
+++ b/examples/step-61/doc/results.dox
@@ -2,7 +2,7 @@
 
 We run the test example $p = \sin(\pi x) \sin(\pi y)$ with homogenous Dirichelet boundary conditions in the domain $\Omega = (0,1)^2$. And  $\mathbf{K}$ is the identity matrix. We test it on $\mbox{WG}(Q_0,Q_0;RT_{[0]})$, $\mbox{WG}(Q_1,Q_1;RT_{[1]})$ and $\mbox{WG}(Q_2,Q_2;RT_{[2]})$. We will visualize pressure values in interiors and on faces. We want to see the pressure maximum is around 1 and the minimum is around 0. With the mesh refinement, the convergence rates of pressure, velocity and flux should be around 1 on $\mbox{WG}(Q_0,Q_0;RT_{[0]})$ , 2 on $\mbox{WG}(Q_1,Q_1;RT_{[1]})$, and 3 on $\mbox{WG}(Q_2,Q_2;RT_{[2]})$.
 
-<h3>Test results on $\mbox{WG}(Q_0,Q_0;RT_{[0]})$</h3>
+<h3>Test results on <i>WG(Q<sub>0</sub>,Q<sub>0</sub>;RT<sub>[0]</sub>)</i></h3>
 The following figures are interior pressures and face pressures implemented on $\mbox{WG}(Q_0,Q_0;RT_{[0]})$. The mesh is refined 2 times and 4 times separately. 
 
 <table align="center">
@@ -48,7 +48,7 @@ velocity and flux.
 We can see that the convergence rates of $\mbox{WG}(Q_0,Q_0;RT_{[0]})$ are around 1.
 
 
-<h3>Test results on $\mbox{WG}(Q_1,Q_1;RT_{[1]})$</h3>
+<h3>Test results on <i>WG(Q<sub>1</sub>,Q<sub>1</sub>;RT<sub>[1]</sub>)</i></h3>
 
 The following figures are interior pressures and face pressures implemented on $\mbox{WG}(Q_1,Q_1;RT_{[1]})$. The mesh is refined 4 times.  Compared to the previous figures on 
 $\mbox{WG}(Q_0,Q_0;RT_{[0]})$, on each cell, the result is not a constant. Because we use higher order polynomials to do approximation. So there are 4 pressure values in one interior, 2 pressure values on each face. We use data_out_face.build_patches (fe.degree)
@@ -87,7 +87,7 @@ These are the convergence rates of pressure, velocity and flux on $\mbox{WG}(Q_1
 </table>
 The convergence rates of $WG(Q_1,Q_1;RT_{[1]})$ are around 2.
 
-<h3>Test results on $WG(Q_2,Q_2;RT_{[2]})$</h3>
+<h3>Test results on <i>WG(Q<sub>2</sub>,Q<sub>2</sub>;RT<sub>[2]</sub>)</i></h3>
 
 These are interior pressures and face pressures implemented on $WG(Q_2,Q_2;RT_{[2]})$, with mesh size $h = 1/32$.