Merge branch 'master' of git+ssh://scm.gforge.inria.fr//gitroot//scalfmm/scalfmm

Src/Utils/Site_dox/FContact.dox → Doc/Site_dox/FContact.dox

@@ -8,9 +8,7 @@
 
  * You can contact the development team for any questions at
  * <ul>
- * <li> berenger.bramas@inria.fr </li>
- * <li> olivier.coulaud@inria.fr </li>
- * <li> cyrille.piacibello@inria.fr</li>
+ * <li> scalfmm-public-support@lists.gforge.inria.fr</li>
  * </ul>
 
  * If you want to see others projects of HiePACS Inria teams, please
@@ -18,7 +16,12 @@
 
  * \section contributors Contributors
  *
- 
+ * <ul>
+ * <li> Olivier Coulaud </li>
+ * <li> Bérenger Bramas </li>
+ * <li> Cyrille Piacibello </li>
+ * </ul>
+  
 
  */
  

Src/Utils/Site_dox/FDownload.dox → Doc/Site_dox/FDownload.dox

@@ -59,10 +59,10 @@
     * </ul>
   * </ul>
 *
-* You may want to install it : <b> $> make install </b>. Note that it
-* is not an obligation to install ScalFmm to use it. You can build it
-* and use it from the Build directory.
-*
+
+* Once the library is built, you may want to install it : <b> $> make
+* install </b>. Note that it is not an obligation to install ScalFmm
+* to use it. You can build it and use it from the Build directory.
 
 * The whole project is documented using Doxygen. You can build the doc
 * by typing <b> $> make doc </b> in the Build directory.

Src/Utils/Site_dox/FQuick.dox → Doc/Site_dox/FQuick.dox

@@ -10,6 +10,10 @@
  * In it is better to have built the library or at minimum to have 
  * downloaded the sources. The user needs to be comfortable with 'C++' 
  * language and if possible templates. 
+
+ * \section classes Overview of general architecture
+ *
+ * \image html Classes.png "General architecture"
  
  * \section data What Data 
  

Src/Utils/Site_dox/MainPage.dox → Doc/Site_dox/MainPage.dox

@@ -7,7 +7,7 @@
  *
  * ScalFMM is a software library to simulate N-body interactions using
  * the Fast Multipole Method.
- *
+ * 
  * The library offers two methods to compute interactions between
  * bodies when the potential decays like 1/r. The first method is the
  * classical FMM based on spherical harmonic expansions and the second is