# HG changeset patch
# User Vedran Mileti? <rivanvx@gmail.com>
# Date 1305466843 14400
# Node ID 440bbee145f096193abcdd67fe6c16de62935d89
# Parent  a6da68275fa9bf103e2a976be5e18c02dd3e1adb
fix TeX formulas after doxygen change

diff -r a6da68275fa9 -r 440bbee145f0 src/propagation/model/jakes-propagation-loss-model.h
--- a/src/propagation/model/jakes-propagation-loss-model.h	Sun May 15 09:28:09 2011 -0400
+++ b/src/propagation/model/jakes-propagation-loss-model.h	Sun May 15 09:40:43 2011 -0400
@@ -41,22 +41,22 @@
  * \f[ u_s(t) = \frac{2}{\sqrt{N}}\sum_{n=0}^{M}b_n\cos(\omega_n t+\phi_n)\f]
  * where
  * \f[ a_n=\left \{ \begin{array}{ll}
- * \sqrt{2}\cos\beta_0 & n=0 \ \
+ * \sqrt{2}\cos\beta_0 & n=0 \\
  * 2\cos\beta_n & n=1,2,\ldots,M
  * \end{array}
  * \right .\f]
  * \f[ b_n=\left \{ \begin{array}{ll}
- * \sqrt{2}\sin\beta_0 & n=0 \ \
+ * \sqrt{2}\sin\beta_0 & n=0 \\
  * 2\sin\beta_n & n=1,2,\ldots,M
  * \end{array}
  * \right .\f]
  * \f[ \beta_n=\left \{ \begin{array}{ll}
- * \frac{\pi}{4} & n=0 \ \
+ * \frac{\pi}{4} & n=0 \\
  * \frac{\pi n}{M} & n=1,2,\ldots,M
  * \end{array}
  * \right .\f]
  * \f[ \omega_n=\left \{ \begin{array}{ll}
- * 2\pi f_d & n=0 \ \
+ * 2\pi f_d & n=0 \\
  * 2\pi f_d \cos\frac{2\pi n}{N} & n=1,2,\ldots,M
  * \end{array}
  * \right .\f]
diff -r a6da68275fa9 -r 440bbee145f0 src/propagation/model/propagation-loss-model.h
--- a/src/propagation/model/propagation-loss-model.h	Sun May 15 09:28:09 2011 -0400
+++ b/src/propagation/model/propagation-loss-model.h	Sun May 15 09:40:43 2011 -0400
@@ -353,9 +353,9 @@
  *
  * \f[\displaystyle L =
 \begin{cases}
-0 & d < d_0 \ \
-L_0 + 10 \cdot n_0 \log_{10}(\frac{d}{d_0}) & d_0 \leq d < d_1 \ \
-L_0 + 10 \cdot n_0 \log_{10}(\frac{d_1}{d_0}) + 10 \cdot n_1 \log_{10}(\frac{d}{d_1}) & d_1 \leq d < d_2 \ \
+0 & d < d_0 \\
+L_0 + 10 \cdot n_0 \log_{10}(\frac{d}{d_0}) & d_0 \leq d < d_1 \\
+L_0 + 10 \cdot n_0 \log_{10}(\frac{d_1}{d_0}) + 10 \cdot n_1 \log_{10}(\frac{d}{d_1}) & d_1 \leq d < d_2 \\
 L_0 + 10 \cdot n_0 \log_{10}(\frac{d_1}{d_0}) + 10 \cdot n_1 \log_{10}(\frac{d_2}{d_1}) + 10 \cdot n_2 \log_{10}(\frac{d}{d_2})& d_2 \leq d
 \end{cases}\f]
  *