* domain which is the tensor product of an interval $[a,b]$ in
* the given number of spatial dimensions. If you want to create such
* a domain, which is a common test case for model problems, call
- * #GridGenerator::create_hypercube (tria, a,b)#, which produces a
+ * #GridGenerator::hyper_cube (tria, a,b)#, which produces a
* hypercube domain triangulated with exactly one element. You can
* get tensor product meshes by successive refinement of this cell.
*
* \item Generalized L-shape domain:
- * using the #GridGenerator::create_L_region (tria, a,b)# function produces
+ * using the #GridGenerator::hyper_L (tria, a,b)# function produces
* the hypercube with the interval $[a,b]$ without the hypercube
* made out of the interval $[(a+b)/2,b]$. Let, for example, be $a=-1$
* and $b=1$, then the hpyer-L in two dimensions is the region
* \item Hyper balls:
* You get the circle or ball (or generalized: hyperball) around origin
* #p# and with radius #r# by calling
- * #Triangulation<dim>::create_hyper_ball (p, r)#. The circle is triangulated
+ * #Triangulation<dim>::hyper_ball (p, r)#. The circle is triangulated
* by five cells, the ball by seven cells. The diameter of the center cell is
* chosen so that the aspect ratio of the boundary cells after one refinement
* is minimized in some way. To create a hyperball in one dimension results in
* an error.
*
- * Do not forget to attach a suitable
- * boundary approximation object if you want the triangulation to be refined
- * at the outer boundaries.
+ * Do not forget to attach a suitable boundary approximation object
+ * to the triangulation object you passed to this function if you later want
+ * the triangulation to be refined at the outer boundaries.
* \end{itemize}
*
* @author Wolfgang Bangerth, 1998, 1999