* vectors. Colorizing is done according to hyper_rectangle().
*
* @note This function silently reorders the vertices on the cells to
- * lexicographic ordering (see <code>GridReordering::reorder_grid</code>).
+ * lexicographic ordering (see GridTools::consistently_order_cells()).
* In other words, if reordering of the vertices does occur, the ordering of
* vertices in the array of <code>corners</code> will no longer refer to the
* same triangulation.
*
* </ul>
*
- * <h3>Structure of input grid data. The GridReordering class</h3>
+ * <h3>Structure of input grid data.</h3>
*
* It is your duty to use a correct numbering of vertices in the cell list,
* i.e. for lines in 1d, you have to first give the vertex with the lower
* requirements of the ordering of cells and their faces, i.e. that all
* faces need to have unique directions and specified orientations with
* respect to neighboring cells (see the documentations to this class and
- * the GridReordering class).
+ * the GridTools::consistently_order_cells() function).
*
* The output of this function consists of vectors for each line bounding
* the cells indicating the direction it has with respect to the orientation
} /*namespace GridTools*/
-
-
/* ----------------- Template function --------------- */
#ifndef DOXYGEN
* parallel normal vectors. (For both things, see the paper by
* Agelek, Anderson, Bangerth, Barth in the ACM Transactions on
* Mathematical Software mentioned in the documentation of the
- * GridReordering class.)
+ * GridTools::consistently_order_cells() function.)
*
* The problem is that we originally had another condition, namely that
* faces 0, 2 and 4 have normals that point into the cell, while the